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plot_directive/api/opt-3.py diff --git a/WARNINGS.log b/WARNINGS.log index f5145c5a..5023df83 100644 --- a/WARNINGS.log +++ b/WARNINGS.log @@ -1,4 +1,64 @@ -/Users/mmjasime/Documents/Github/pyxu/doc/guide/lipschitz.ipynb:286: WARNING: invalid syntax (, line 24) in document 'guide/lipschitz' +/home/sep/Documents/Repositories/pyxu/doc/fair/howto.rst:2: WARNING: Duplicate explicit target name: "catalogue website". +/home/sep/Documents/Repositories/pyxu/doc/fair/howto.rst:33: WARNING: invalid syntax (, line 2) in document 'fair/howto' +Parsed source in `python` block: +concatenations: from pyxu.opt.solver import GradientDescent +block source: ModuleNotFoundError: No module named 'pyxu.opt.solver.GradientDescent' +/home/sep/Documents/Repositories/pyxu/doc/fair/plugins/pyxu-eigh.rst:164: ERROR: Content block expected for the "raw" directive; none found. +/home/sep/Documents/Repositories/pyxu/doc/fair/plugins/pyxu-gradient-descent.rst:164: ERROR: Content block expected for the "raw" directive; none found. +/home/sep/Documents/Repositories/pyxu/doc/guide/funcs.ipynb:129: WARNING: Title underline too short. + +Implicit Functionals: The Undercover Agents 🕵️‍♀️ +~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ +/home/sep/Documents/Repositories/pyxu/doc/guide/funcs.ipynb:129: WARNING: Title underline too short. + +Implicit Functionals: The Undercover Agents 🕵️‍♀️ +~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ +/home/sep/Documents/Repositories/pyxu/doc/guide/funcs.ipynb:27: WARNING: File not found: 'api/operator.interop.html#general' +/home/sep/Documents/Repositories/pyxu/doc/guide/funcs.ipynb:27: WARNING: File not found: 'api/abc.html#pyxu.abc.Map.apply' +/home/sep/Documents/Repositories/pyxu/doc/guide/funcs.ipynb:27: WARNING: File not found: 'api/abc.html#pyxu.abc.DiffFunc.grad' +/home/sep/Documents/Repositories/pyxu/doc/guide/funcs.ipynb:27: WARNING: File not found: 'api/abc.html#pyxu.abc.ProxFunc.prox' +/home/sep/Documents/Repositories/pyxu/doc/guide/funcs.ipynb:34: 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+/home/sep/Documents/Repositories/pyxu/doc/guide/funcs.ipynb:124: WARNING: File not found: 'api/abc.html#pyxu.abc.QuadraticFunc' +/home/sep/Documents/Repositories/pyxu/doc/guide/fwdops.ipynb:11: WARNING: File not found: 'api/abc.html#pyxu.abc.LinOp' +/home/sep/Documents/Repositories/pyxu/doc/guide/fwdops.ipynb:17: WARNING: File not found: 'api/operator.interop.html#general' +/home/sep/Documents/Repositories/pyxu/doc/guide/fwdops.ipynb:17: WARNING: File not found: 'api/abc.html#pyxu.abc.Map.apply' +/home/sep/Documents/Repositories/pyxu/doc/guide/fwdops.ipynb:17: WARNING: File not found: 'api/abc.html#pyxu.abc.LinOp.adjoint' +/home/sep/Documents/Repositories/pyxu/doc/guide/fwdops.ipynb:17: WARNING: File not found: 'api/abc.html#pyxu.abc.DiffMap.jacobian' +/home/sep/Documents/Repositories/pyxu/doc/guide/fwdops.ipynb:46: WARNING: File not found: 'api/abc.html#pyxu.abc.LinOp' +/home/sep/Documents/Repositories/pyxu/doc/guide/fwdops.ipynb:55: WARNING: File not found: 'api/abc.html#pyxu.abc.Map.apply' +/home/sep/Documents/Repositories/pyxu/doc/guide/fwdops.ipynb:66: WARNING: File not found: 'api/abc.html#pyxu.abc.LinOp.adjoint' +/home/sep/Documents/Repositories/pyxu/doc/guide/fwdops.ipynb:100: WARNING: File not found: 'api/abc.html#pyxu.abc.LinOp' +/home/sep/Documents/Repositories/pyxu/doc/guide/fwdops.ipynb:102: WARNING: File not found: 'api/abc.html#pyxu.abc.Map.lipschitz' +/home/sep/Documents/Repositories/pyxu/doc/guide/fwdops.ipynb:102: WARNING: File not found: 'api/abc.html#pyxu.abc.Map.estimate_lipschitz' +/home/sep/Documents/Repositories/pyxu/doc/guide/fwdops.ipynb:108: WARNING: File not found: 'api/abc.html#pyxu.abc.LinOp.svdvals' +/home/sep/Documents/Repositories/pyxu/doc/guide/fwdops.ipynb:110: WARNING: File not found: 'api/abc.html#pyxu.abc.SquareOp.trace' +/home/sep/Documents/Repositories/pyxu/doc/guide/fwdops.ipynb:112: WARNING: File not found: 'api/abc.html#pyxu.abc.LinOp.pinv' 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'api/operator.interop.html#pyxu.operator.interop.from_torch' +/home/sep/Documents/Repositories/pyxu/doc/guide/fwdops.ipynb:146: WARNING: File not found: 'api/operator.interop.html#pyxu.operator.interop.from_jax' +/home/sep/Documents/Repositories/pyxu/doc/guide/fwdops.ipynb:148: WARNING: File not found: 'api/abc.html#pyxu.abc.DiffMap' +/home/sep/Documents/Repositories/pyxu/doc/guide/fwdops.ipynb:153: WARNING: File not found: 'api/abc.html#pyxu.abc.LinOp' +/home/sep/Documents/Repositories/pyxu/doc/guide/fwdops.ipynb:153: WARNING: File not found: 'api/abc.html#pyxu.abc.DiffMap' +/home/sep/Documents/Repositories/pyxu/doc/guide/hpc.ipynb:219: WARNING: File not found: 'api/runtime.html#pyxu.runtime.Precision' +/home/sep/Documents/Repositories/pyxu/doc/guide/lipschitz.ipynb:30: WARNING: File not found: 'api/abc.html#pyxu.abc.Map.lipschitz' +/home/sep/Documents/Repositories/pyxu/doc/guide/lipschitz.ipynb:30: WARNING: File not found: 'api/abc.html#pyxu.abc.DiffMap.diff_lipschitz' +/home/sep/Documents/Repositories/pyxu/doc/guide/lipschitz.ipynb:40: WARNING: File not found: 'api/abc.html#pyxu.abc.Map.estimate_lipschitz' +/home/sep/Documents/Repositories/pyxu/doc/guide/lipschitz.ipynb:298: WARNING: File not found: 'api/index.html' +/home/sep/Documents/Repositories/pyxu/doc/guide/lipschitz.ipynb:298: WARNING: File not found: 'api/abc/arithmetic.html#' +/home/sep/Documents/Repositories/pyxu/doc/guide/lipschitz.ipynb:286: WARNING: invalid syntax (, line 24) in document 'guide/lipschitz' Parsed source in `python` block: concatenations: # Access Lipschitz constant of an operator 'op' lip_const = op.lipschitz @@ -32,21 +92,95 @@ block source: >> op1 = difffunc * linop; >> op2.diff_lipschitz == linop.lipschitz * diffmap.diff_lipschitz True ... -/Users/mmjasime/Documents/Github/pyxu/doc/fair/howto.rst:2: WARNING: Duplicate explicit target name: "catalogue website". -/Users/mmjasime/Documents/Github/pyxu/doc/fair/howto.rst:33: WARNING: invalid syntax (, line 2) in document 'fair/howto' +/home/sep/Documents/Repositories/pyxu/doc/examples/contributing.ipynb:42: WARNING: invalid syntax (, line 5) in document 'examples/contributing' Parsed source in `python` block: -concatenations: import pyxu.opt.solver.GradientDescent -block source: ModuleNotFoundError: No module named 'pyxu.opt.solver.GradientDescent' -/Users/mmjasime/Documents/Github/pyxu/doc/examples/DifferentialOperators.ipynb:640: ERROR: Unexpected indentation. -/Users/mmjasime/Documents/Github/pyxu/doc/examples/DifferentialOperators.ipynb:638: WARNING: Inline interpreted text or phrase reference start-string without end-string. -/Users/mmjasime/Documents/Github/pyxu/doc/examples/DifferentialOperators.ipynb:644: WARNING: Block quote ends without a blank line; unexpected unindent. -/Users/mmjasime/Documents/Github/pyxu/doc/examples/DifferentialOperators.ipynb:653: WARNING: Inline interpreted text or phrase reference start-string without end-string. -/Users/mmjasime/Documents/Github/pyxu/doc/examples/DifferentialOperators.ipynb:655: WARNING: Definition list ends without a blank line; unexpected unindent. -/Users/mmjasime/Documents/Github/pyxu/doc/examples/DifferentialOperators.ipynb:765: ERROR: Unexpected indentation. -/Users/mmjasime/Documents/Github/pyxu/doc/examples/DifferentialOperators.ipynb:763: WARNING: Inline interpreted text or phrase reference start-string without end-string. -/Users/mmjasime/Documents/Github/pyxu/doc/examples/DifferentialOperators.ipynb:768: WARNING: Block quote ends without a blank line; unexpected unindent. -/Users/mmjasime/Documents/Github/pyxu/doc/examples/DifferentialOperators.ipynb:109: WARNING: File not found: 'examples/TODO' -/Users/mmjasime/Documents/Github/pyxu/doc/examples/DifferentialOperators.ipynb:156: WARNING: expected ':' (, line 29) in document 'examples/DifferentialOperators' +concatenations: try: + from pyxu.opt.solver import GradientDescent +except ImportError as e: + print(e) +block source: !pip install pyxu-gradient-descent +/home/sep/Documents/Repositories/pyxu/doc/fair/score.rst:29: WARNING: Bullet list ends without a blank line; unexpected unindent. +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:33: WARNING: File not found: 'api/abc.html#pyxu.abc.Map.apply' +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:33: WARNING: File not found: 'api/abc.html#pyxu.abc.DiffMap.jacobian' +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:33: WARNING: File not found: 'api/abc.html#pyxu.abc.DiffFunc.grad' +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:33: WARNING: File not found: 'api/abc.html#pyxu.abc.ProxFunc.prox' +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:33: WARNING: File not found: 'api/abc.html#pyxu.abc.LinOp.adjoint' +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:39: WARNING: File not found: 'api/abc/arithmetic.html' +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:41: WARNING: File not found: 'api/abc.html#pyxu.abc.arithmetic.Rule' +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:42: WARNING: File not found: 'api/abc.html#pyxu.abc.arithmetic.ScaleRule' +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:43: WARNING: File not found: 'api/abc.html#pyxu.abc.arithmetic.ArgScaleRule' +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:44: WARNING: File not found: 'api/abc.html#pyxu.abc.arithmetic.ArgShiftRule' +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:45: WARNING: File not found: 'api/abc.html#pyxu.abc.arithmetic.AddRule' +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:46: WARNING: File not found: 'api/abc.html#pyxu.abc.arithmetic.ChainRule' +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:47: WARNING: File not found: 'api/abc.html#pyxu.abc.arithmetic.PowerRule' +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:48: WARNING: File not found: 'api/abc.html#pyxu.abc.arithmetic.TransposeRule' +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:53: WARNING: File not found: 'api/abc.html#pyxu.abc.DiffFunc' +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:53: WARNING: File not found: 'api/abc.html#pyxu.abc.DiffMap' +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:95: WARNING: File not found: 'api/operator/blocks.html#pyxu.operator.coo_block' +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:95: WARNING: File not found: 'api/operator/blocks.html#pyxu.operator.block' +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:95: WARNING: File not found: 'api/operator/blocks.html#pyxu.operator.block_diag' +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:95: WARNING: File not found: 'api/operator/blocks.html#pyxu.operator.stack' +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:95: WARNING: File not found: 'api/operator/blocks.html#pyxu.operator.vstack' +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:95: WARNING: File not found: 'api/operator/blocks.html#pyxu.operator.hstack' +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:18: WARNING: invalid syntax (, line 1) in document 'guide/algebra' +Parsed source in `python` block: +block source: >> op1 + op2 # Addition of two operators + >> op1 * op2 # Composition of two operators + >> op ** 3 # Exponentiation of an operator + >> op.argscale(c) # Dilation by a scalar 'c' + >> op.argshift(x) # Shifting by a vector 'x' + >> 4 * op # Scaling by a scalar + >> op.T # Transposing +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:55: WARNING: invalid syntax (, line 1) in document 'guide/algebra' +Parsed source in `python` block: +block source: >> h = f * L + >> h.grad(x) = L.jacobian(x).adjoint(f.grad(L(x))) +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:64: WARNING: cannot assign to function call here. Maybe you meant '==' instead of '='? (, line 1) in document 'guide/algebra' +Parsed source in `python` block: +block source: op.apply(arr) = lhs.apply(rhs.apply(arr)) + op.lipschitz = lhs.lipschitz * rhs.lipschitz +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:71: WARNING: cannot assign to function call here. Maybe you meant '==' instead of '='? (, line 1) in document 'guide/algebra' +Parsed source in `python` block: +block source: op.prox(arr, tau) = rhs.adjoint(lhs.prox(rhs.apply(arr), tau)) +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:77: WARNING: cannot assign to function call here. Maybe you meant '==' instead of '='? (, line 1) in document 'guide/algebra' +Parsed source in `python` block: +block source: op.jacobian(arr) = lhs.jacobian(rhs.apply(arr)) * rhs.jacobian(arr) + op.diff_lipschitz = + linear * linear => 0 + linear * diff => lhs.lipschitz * rhs.diff_lipschitz + diff * linear => lhs.diff_lipschitz * (rhs.lipschitz ** 2) + diff * diff => infty +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:88: WARNING: cannot assign to function call here. Maybe you meant '==' instead of '='? (, line 1) in document 'guide/algebra' +Parsed source in `python` block: +block source: op.grad(arr) = lhs.grad(rhs.apply(arr)) @ rhs.jacobian(arr).asarray() +/home/sep/Documents/Repositories/pyxu/doc/guide/algebra.ipynb:100: WARNING: invalid syntax (, line 1) in document 'guide/algebra' +Parsed source in `python` block: +block source: >> coo_block(([A(500,1000), B(1,1000), C(500,500), D(1,3)], # data + ... [[0, 1, 0, 2], # i + ... [0, 0, 2, 1], # j + ]),grid_shape=(3, 3)) +/home/sep/Documents/Repositories/pyxu/doc/guide/algorithms.ipynb:17: WARNING: File not found: 'api/opt.solver.html#pyxu.opt.solver.CG' +/home/sep/Documents/Repositories/pyxu/doc/guide/algorithms.ipynb:29: WARNING: File not found: 'api/opt.solver.html#pyxu.opt.solver.PGD' +/home/sep/Documents/Repositories/pyxu/doc/guide/algorithms.ipynb:58: WARNING: File not found: 'api/opt.solver.html#pyxu.opt.solver.CondatVu' +/home/sep/Documents/Repositories/pyxu/doc/guide/algorithms.ipynb:58: WARNING: File not found: 'api/opt.solver.html#pyxu.opt.solver.PD3O' +/home/sep/Documents/Repositories/pyxu/doc/guide/algorithms.ipynb:58: WARNING: File not found: 'api/opt.solver.html#pyxu.opt.solver.ADMM' +/home/sep/Documents/Repositories/pyxu/doc/guide/algorithms.ipynb:58: WARNING: File not found: 'api/opt.solver.html#pyxu.opt.solver.ChambollePock' +/home/sep/Documents/Repositories/pyxu/doc/guide/algorithms.ipynb:74: WARNING: File not found: 'api/opt.solver.html#pyxu.opt.solver.DouglasRachford' +/home/sep/Documents/Repositories/pyxu/doc/guide/algorithms.ipynb:76: WARNING: File not found: 'api/opt.solver.html#pyxu.opt.solver.Adam' +/home/sep/Documents/Repositories/pyxu/doc/guide/algorithms.ipynb:127: WARNING: File not found: 'api/opt.stop.html' +/home/sep/Documents/Repositories/pyxu/doc/guide/algorithms.ipynb:144: WARNING: File not found: 'api/abc.html#pyxu.abc.Solver' +/home/sep/Documents/Repositories/pyxu/doc/guide/algorithms.ipynb:144: WARNING: File not found: 'api/abc.html#pyxu.abc.Solver.m_init' +/home/sep/Documents/Repositories/pyxu/doc/guide/algorithms.ipynb:144: WARNING: File not found: 'api/abc.html#pyxu.abc.Solver.m_step' +/home/sep/Documents/Repositories/pyxu/doc/guide/algorithms.ipynb:148: WARNING: File not found: 'api/abc.html#pyxu.abc.Solver.fit' +/home/sep/Documents/Repositories/pyxu/doc/guide/algorithms.ipynb:66: WARNING: invalid syntax (, line 1) in document 'guide/algorithms' +Parsed source in `python` block: +block source: >> K = vstack([K_1, ..., K_J]) + >> H = hstack([h_1, ..., h_J]) +/home/sep/Documents/Repositories/pyxu/doc/guide/diff_ops.ipynb:11: WARNING: File not found: 'api/operator/linop.html#derivatives' +/home/sep/Documents/Repositories/pyxu/doc/guide/diff_ops.ipynb:18: WARNING: File not found: 'api/operator/linop.html#pyxu.operator.PartialDerivative' +/home/sep/Documents/Repositories/pyxu/doc/guide/diff_ops.ipynb:535: WARNING: File not found: 'api/operator/linop.html#pyxu.operator.Gradient' +/home/sep/Documents/Repositories/pyxu/doc/guide/diff_ops.ipynb:545: WARNING: File not found: 'api/operator/linop.html#pyxu.operator.Hessian' +/home/sep/Documents/Repositories/pyxu/doc/guide/diff_ops.ipynb:93: WARNING: expected an indented block after function definition on line 20 (, line 29) in document 'guide/diff_ops' Parsed source in `python` block: concatenations: def D(f): """ @@ -76,8 +210,8 @@ block source: def finite_difference( gpu: bool = False, dtype: typ.Optional[pyct.DType] = None, sampling: typ.Union[pyct.Real, cabc.Sequence[pyct.Real, ...]] = 1, - ) -> pyct.OpT -/Users/mmjasime/Documents/Github/pyxu/doc/examples/DifferentialOperators.ipynb:171: WARNING: expected ':' (, line 29) in document 'examples/DifferentialOperators' + ) -> pyct.OpT: +/home/sep/Documents/Repositories/pyxu/doc/guide/diff_ops.ipynb:107: WARNING: expected an indented block after function definition on line 20 (, line 29) in document 'guide/diff_ops' Parsed source in `python` block: concatenations: def D(f): """ @@ -107,8 +241,8 @@ block source: def gaussian_derivative( gpu: bool = False, dtype: typ.Optional[pyct.DType] = None, sampling: typ.Union[pyct.Real, cabc.Sequence[pyct.Real, ...]] = 1, - ) -> pyct.OpT -/Users/mmjasime/Documents/Github/pyxu/doc/examples/DifferentialOperators.ipynb:680: WARNING: expected an indented block after function definition on line 139 (, line 148) in document 'examples/DifferentialOperators' + ) -> pyct.OpT: +/home/sep/Documents/Repositories/pyxu/doc/guide/diff_ops.ipynb:579: WARNING: expected an indented block after function definition on line 139 (, line 148) in document 'guide/diff_ops' Parsed source in `python` block: concatenations: def D(f): """ @@ -258,7 +392,7 @@ block source: def Gradient( parallel: bool = False, **diff_kwargs, ) -> pyct.OpT: -/Users/mmjasime/Documents/Github/pyxu/doc/examples/DifferentialOperators.ipynb:694: WARNING: expected an indented block after function definition on line 139 (, line 152) in document 'examples/DifferentialOperators' +/home/sep/Documents/Repositories/pyxu/doc/guide/diff_ops.ipynb:593: WARNING: expected an indented block after function definition on line 139 (, line 152) in document 'guide/diff_ops' Parsed source in `python` block: concatenations: def D(f): """ @@ -412,63 +546,19 @@ block source: def Hessian( parallel: bool = False, **diff_kwargs, ) -> pyct.OpT: -/Users/mmjasime/Documents/Github/pyxu/doc/guide/algebra.ipynb:18: WARNING: invalid syntax (, line 1) in document 'guide/algebra' -Parsed source in `python` block: -block source: >> op1 + op2 # Addition of two operators - >> op1 * op2 # Composition of two operators - >> op ** 3 # Exponentiation of an operator - >> op.argscale(c) # Dilation by a scalar 'c' - >> op.argshift(x) # Shifting by a vector 'x' - >> 4 * op # Scaling by a scalar - >> op.T # Transposing -/Users/mmjasime/Documents/Github/pyxu/doc/guide/algebra.ipynb:54: WARNING: invalid syntax (, line 1) in document 'guide/algebra' -Parsed source in `python` block: -block source: >> h = f * L - >> h.grad(x) = L.jacobian(x).adjoint(f.grad(L(x))) -/Users/mmjasime/Documents/Github/pyxu/doc/guide/algebra.ipynb:63: WARNING: cannot assign to function call here. Maybe you meant '==' instead of '='? (, line 1) in document 'guide/algebra' -Parsed source in `python` block: -block source: op.apply(arr) = lhs.apply(rhs.apply(arr)) - op.lipschitz = lhs.lipschitz * rhs.lipschitz -/Users/mmjasime/Documents/Github/pyxu/doc/guide/algebra.ipynb:70: WARNING: cannot assign to function call here. Maybe you meant '==' instead of '='? (, line 1) in document 'guide/algebra' -Parsed source in `python` block: -block source: op.prox(arr, tau) = rhs.adjoint(lhs.prox(rhs.apply(arr), tau)) -/Users/mmjasime/Documents/Github/pyxu/doc/guide/algebra.ipynb:76: WARNING: cannot assign to function call here. Maybe you meant '==' instead of '='? (, line 1) in document 'guide/algebra' -Parsed source in `python` block: -block source: op.jacobian(arr) = lhs.jacobian(rhs.apply(arr)) * rhs.jacobian(arr) - op.diff_lipschitz = - linear * linear => 0 - linear * diff => lhs.lipschitz * rhs.diff_lipschitz - diff * linear => lhs.diff_lipschitz * (rhs.lipschitz ** 2) - diff * diff => infty -/Users/mmjasime/Documents/Github/pyxu/doc/guide/algebra.ipynb:87: WARNING: cannot assign to function call here. Maybe you meant '==' instead of '='? (, line 1) in document 'guide/algebra' -Parsed source in `python` block: -block source: op.grad(arr) = lhs.grad(rhs.apply(arr)) @ rhs.jacobian(arr).asarray() -/Users/mmjasime/Documents/Github/pyxu/doc/guide/algebra.ipynb:98: WARNING: invalid syntax (, line 1) in document 'guide/algebra' -Parsed source in `python` block: -block source: >> coo_block(([A(500,1000), B(1,1000), C(500,500), D(1,3)], # data - ... [[0, 1, 0, 2], # i - ... [0, 0, 2, 1], # j - ]),grid_shape=(3, 3)) -/Users/mmjasime/Documents/Github/pyxu/doc/guide/algorithms.ipynb:66: WARNING: invalid syntax (, line 1) in document 'guide/algorithms' -Parsed source in `python` block: -block source: >> K = vstack([K_1, ..., K_J]) - >> H = hstack([h_1, ..., h_J]) -/Users/mmjasime/Documents/Github/pyxu/doc/guide/funcs.ipynb:129: WARNING: Title underline too short. - -Implicit Functionals: The Undercover Agents 🕵️‍♀️ -~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ -/Users/mmjasime/Documents/Github/pyxu/doc/guide/funcs.ipynb:129: WARNING: Title underline too short. - -Implicit Functionals: The Undercover Agents 🕵️‍♀️ -~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ -/Users/mmjasime/Documents/Github/pyxu/src/pyxu/operator/interop/jax.py:docstring of pyxu.operator.interop.jax._from_jax:: WARNING: py:class reference target not found: pyxu.operator.interop.jax.JaxArray -/Users/mmjasime/Documents/Github/pyxu/src/pyxu/operator/interop/jax.py:docstring of pyxu.operator.interop.jax._to_jax:: WARNING: py:class reference target not found: pyxu.operator.interop.jax.JaxArray -/Users/mmjasime/Documents/Github/pyxu/src/pyxu/operator/blocks.py:docstring of pyxu.operator.blocks.coo_block:33: WARNING: py:mod reference target not found: pyxu.operator.blocks -/Users/mmjasime/Documents/Github/pyxu/src/pyxu/operator/linop/pad.py:docstring of pyxu.operator.linop.pad.Pad.__init__:10: WARNING: py:class reference target not found: pyxu.operator.linop.pad.Pad.WidthSpec -/Users/mmjasime/Documents/Github/pyxu/src/pyxu/operator/linop/filter.py:docstring of pyxu.operator.linop.filter.MovingAverage:30: WARNING: py:class reference target not found: pyxu.operator.linop.filter.IndexSpec -/Users/mmjasime/Documents/Github/pyxu/src/pyxu/operator/linop/diff.py:docstring of pyxu.operator.linop.diff.Hessian:65: WARNING: py:class reference target not found: (Integer -/Users/mmjasime/Documents/Github/pyxu/src/pyxu/operator/linop/diff.py:docstring of pyxu.operator.linop.diff.Hessian:65: WARNING: py:class reference target not found: Integer) -/Users/mmjasime/Documents/Github/pyxu/src/pyxu/operator/linop/diff.py:docstring of pyxu.operator.linop.diff.Hessian:65: WARNING: py:class reference target not found: ((Integer -/Users/mmjasime/Documents/Github/pyxu/src/pyxu/operator/linop/diff.py:docstring of pyxu.operator.linop.diff.Hessian:65: WARNING: py:class reference target not found: Integer) -/Users/mmjasime/Documents/Github/pyxu/src/pyxu/operator/linop/diff.py:docstring of pyxu.operator.linop.diff.Hessian:65: WARNING: py:class reference target not found: (Integer -/Users/mmjasime/Documents/Github/pyxu/src/pyxu/operator/linop/diff.py:docstring of pyxu.operator.linop.diff.Hessian:65: WARNING: py:class reference target not found: Integer)) +/home/sep/Documents/Repositories/pyxu/doc/references.rst:5: WARNING: Citation [ProxAlg] is not referenced. +/home/sep/Documents/Repositories/pyxu/doc/references.rst:8: WARNING: Citation [ProxSplit] is not referenced. +/home/sep/Documents/Repositories/pyxu/doc/references.rst:19: WARNING: Citation [P2] is not referenced. +/home/sep/Documents/Repositories/pyxu/doc/references.rst:20: WARNING: Citation [GaussProcesses] is not referenced. +/home/sep/Documents/Repositories/pyxu/doc/references.rst:21: WARNING: Citation [SubGauss] is not referenced. +/home/sep/Documents/Repositories/pyxu/doc/references.rst:29: WARNING: Citation [UQ_MCMC] is not referenced. +/home/sep/Documents/Repositories/pyxu/src/pyxu/operator/blocks.py:docstring of pyxu.operator.blocks.coo_block:33: WARNING: py:mod reference target not found: pyxu.operator.blocks +/home/sep/Documents/Repositories/pyxu/src/pyxu/operator/linop/pad.py:docstring of pyxu.operator.linop.pad.Pad.__init__:10: WARNING: py:class reference target not found: pyxu.operator.linop.pad.Pad.WidthSpec +/home/sep/Documents/Repositories/pyxu/src/pyxu/operator/linop/filter.py:docstring of pyxu.operator.linop.filter.MovingAverage:30: WARNING: py:class reference target not found: pyxu.operator.linop.filter.IndexSpec +/home/sep/Documents/Repositories/pyxu/src/pyxu/operator/linop/diff.py:docstring of pyxu.operator.linop.diff.Hessian:65: WARNING: py:class reference target not found: (Integer +/home/sep/Documents/Repositories/pyxu/src/pyxu/operator/linop/diff.py:docstring of pyxu.operator.linop.diff.Hessian:65: WARNING: py:class reference target not found: Integer) +/home/sep/Documents/Repositories/pyxu/src/pyxu/operator/linop/diff.py:docstring of pyxu.operator.linop.diff.Hessian:65: WARNING: py:class reference target not found: ((Integer +/home/sep/Documents/Repositories/pyxu/src/pyxu/operator/linop/diff.py:docstring of pyxu.operator.linop.diff.Hessian:65: WARNING: py:class reference target not found: Integer) +/home/sep/Documents/Repositories/pyxu/src/pyxu/operator/linop/diff.py:docstring of pyxu.operator.linop.diff.Hessian:65: WARNING: py:class reference target not found: (Integer +/home/sep/Documents/Repositories/pyxu/src/pyxu/operator/linop/diff.py:docstring of pyxu.operator.linop.diff.Hessian:65: WARNING: py:class reference target not found: Integer)) +/home/sep/Documents/Repositories/pyxu/doc/examples/contributing.ipynb:42: WARNING: Lexing literal_block '!pip install pyxu-gradient-descent' as "python" resulted in an error at token: '!'. 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range(len(x_gt)): - gt[x_gt[n] :] += a_gt[n] * np.arange(N - x_gt[n]) / N - -# Generate data (noisy samples at random locations) -M = 20 # Number of data points -rng = np.random.default_rng(seed=0) -x_samp = rng.choice(np.arange(N // M), size=M) + np.arange(N, step=N // M) # sampling locations -sigma = 2 * 1e-2 # noise variance -y = gt[x_samp] + sigma * rng.standard_normal(size=M) # noisy data points - -# Data-fidelity term -subsamp_mat = sp.sparse.lil_matrix((M, N)) -for i in range(M): - subsamp_mat[i, x_samp[i]] = 1 -G = pxa.LinOp.from_array(subsamp_mat.tocsr()) -F = 1 / 2 * pxo.SquaredL2Norm(dim=y.size).argshift(-y) * G -F.diff_lipschitz = F.estimate_diff_lipschitz(method="svd") - -# Regularization term (promotes sparse second derivatives) -deriv_mat = sp.sparse.diags(diagonals=[1, -2, 1], offsets=[0, 1, 2], shape=(N - 2, N)) -D = pxa.LinOp.from_array(deriv_mat) -_lambda = 1e-1 # regularization parameter -H = _lambda * pxo.L1Norm(dim=D.codim) - -# Solver for ADMM -tau = 1 / _lambda 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deleted file mode 100644 index 725e0ddf..00000000 --- a/_downloads/557f177f4b474935fc904081afacebf3/operator-3.py +++ /dev/null @@ -1,40 +0,0 @@ -import numpy as np -import matplotlib.pyplot as plt -from pyxu.operator import PartialDerivative -from pyxu.util.misc import peaks - -x = np.linspace(-2.5, 2.5, 25) -xx, yy = np.meshgrid(x, x) -image = peaks(xx, yy) -arg_shape = image.shape # Shape of our image -# Specify derivative order at each direction -df_dx = (1, 0) # Compute derivative of order 1 in first dimension -d2f_dy2 = (0, 2) # Compute derivative of order 2 in second dimension -d3f_dxdy2 = (1, 2) # Compute derivative of order 1 in first dimension and der. of order 2 in second dimension -# Instantiate derivative operators -sigma = 2.0 -diff1 = PartialDerivative.gaussian_derivative(order=df_dx, arg_shape=arg_shape, sigma=sigma / np.sqrt(2)) -diff2 = PartialDerivative.gaussian_derivative(order=d2f_dy2, arg_shape=arg_shape, sigma=sigma / np.sqrt(2)) -diff = PartialDerivative.gaussian_derivative(order=d3f_dxdy2, arg_shape=arg_shape, sigma=sigma) -# Compute derivatives -out1 = (diff1 * diff2)(image.ravel()).reshape(arg_shape) -out2 = diff(image.ravel()).reshape(arg_shape) -# Plot derivatives -fig, axs = plt.subplots(1, 3, figsize=(15, 4)) -im = axs[0].imshow(image) -axs[0].axis("off") -axs[0].set_title("f(x,y)") -plt.colorbar(im, ax=axs[0]) -axs[1].imshow(out1) -axs[1].axis("off") -axs[1].set_title(r"$\frac{\partial^{3} f(x,y)}{\partial x\partial y^{2}}$") -plt.colorbar(im, ax=axs[1]) - -axs[2].imshow(out2) -axs[2].axis("off") -axs[2].set_title(r"$\frac{\partial^{3} f(x,y)}{\partial x\partial y^{2}}$") -plt.colorbar(im, ax=axs[2]) - -# Test approximation error -plt.figure() -plt.imshow(abs(out1 - out2) / abs(out2)), plt.colorbar() \ No newline at end of file diff --git a/_downloads/55854ad41c5a3d5cbee9b24ef1577582/operator-15.hires.png b/_downloads/55854ad41c5a3d5cbee9b24ef1577582/operator-15.hires.png deleted file mode 100644 index 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patch delta 22 ecmca`llj6;<_)`Eu$vlK8d{o~Z9e#dp9KJXFbR|Z delta 22 ecmca`llj6;<_)`Eup1c~8JU=vZ$9{fp9KJWu?dF& diff --git a/_downloads/a30e3ded8c1066a4592a760dd92364c9/operator-7.py b/_downloads/a30e3ded8c1066a4592a760dd92364c9/operator-7.py deleted file mode 100644 index df749166..00000000 --- a/_downloads/a30e3ded8c1066a4592a760dd92364c9/operator-7.py +++ /dev/null @@ -1,25 +0,0 @@ -import numpy as np -import matplotlib.pyplot as plt -from pyxu.operator import Gradient, Divergence, Laplacian -from pyxu.util.misc import peaks - -n = 100 -x = np.linspace(-3, 3, n) -xx, yy = np.meshgrid(x, x) -image = peaks(xx, yy) -arg_shape = image.shape # (1000, 1000) -grad = Gradient(arg_shape=arg_shape) -div = Divergence(arg_shape=arg_shape) -# Construct Laplacian via composition -laplacian1 = div * grad -# Compare to default Laplacian -laplacian2 = Laplacian(arg_shape=arg_shape) -output1 = laplacian1(image.ravel()) -output2 = laplacian2(image.ravel()) -fig, axes = plt.subplots(1, 2, figsize=(10, 5)) 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order at each direction -df_dx = (1, 0) # Compute derivative of order 1 in first dimension -d2f_dy2 = (0, 2) # Compute derivative of order 2 in second dimension -d3f_dxdy2 = (1, 2) # Compute derivative of order 1 in first dimension and der. of order 2 in second dimension -# Instantiate derivative operators -diff1 = PartialDerivative.gaussian_derivative(order=df_dx, arg_shape=arg_shape, sigma=2.0) -diff2 = PartialDerivative.gaussian_derivative(order=d2f_dy2, arg_shape=arg_shape, sigma=2.0) -diff = PartialDerivative.gaussian_derivative(order=d3f_dxdy2, arg_shape=arg_shape, sigma=2.0) -# Compute derivatives -out1 = (diff1 * diff2)(image.ravel()).reshape(arg_shape) -out2 = diff(image.ravel()).reshape(arg_shape) -plt.figure() -plt.imshow(image), -plt.axis('off') -plt.colorbar() -plt.title('f(x,y)') -plt.figure() -plt.imshow(out1.T) -plt.axis('off') -plt.title(r'$\frac{\partial^{3} f(x,y)}{\partial x\partial y^{2}}$') -plt.figure() -plt.imshow(out2.T) -plt.axis('off') 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a/_downloads/cac3dcf5082691d7fec7aafb5a70b646/operator-8.py b/_downloads/cac3dcf5082691d7fec7aafb5a70b646/operator-8.py deleted file mode 100644 index a64c708c..00000000 --- a/_downloads/cac3dcf5082691d7fec7aafb5a70b646/operator-8.py +++ /dev/null @@ -1,38 +0,0 @@ -import numpy as np -import matplotlib.pyplot as plt -from pyxu.operator import Hessian, PartialDerivative -from pyxu.util.misc import peaks - -n = 100 -x = np.linspace(-3, 3, n) -xx, yy = np.meshgrid(x, x) -image = peaks(xx, yy) -arg_shape = image.shape # (1000, 1000) - -# Instantiate Hessian operator -hessian = Hessian(arg_shape=arg_shape, directions="all") -# Compute Hessian -output = hessian(image.ravel()) # shape = (300000,) -d2f_dx2, d2f_dxdy, d2f_dy2 = hessian.unravel(output) - -# Plot -fig, axs = plt.subplots(1, 4, figsize=(20, 4)) -im = axs[0].imshow(image) -plt.colorbar(im, ax=axs[0]) -axs[0].set_title("Image") -axs[0].axis("off") - -im = axs[1].imshow(d2f_dx2) -plt.colorbar(im, ax=axs[1]) -axs[1].set_title(r"$\partial^{2} f/ \partial x^{2}$") -axs[1].axis("off") - -im = axs[2].imshow(d2f_dxdy) -plt.colorbar(im, ax=axs[2]) -axs[2].set_title(r"$\partial^{2} f/ \partial x\partial y$") -axs[2].axis("off") - -im = axs[3].imshow(d2f_dy2) -plt.colorbar(im, ax=axs[3]) -axs[3].set_title(r"$\partial^{2} f/ \partial y^{2}$") -axs[3].axis("off") \ No newline at end of file diff --git a/_downloads/cb592e426f343abde6179a6c6c588c24/operator-8.png b/_downloads/cb592e426f343abde6179a6c6c588c24/operator-8.png deleted file mode 100644 index d6d0749efab123a02010018001c583802389361f..0000000000000000000000000000000000000000 GIT binary patch literal 0 HcmV?d00001 literal 124498 zcmeEubyU>vx9$+q-91A|3IfvIrIbiWH%cQ7Lw7eKC7^(U#30?Bf{4-`(hS{kKf`yO zbMEh)-(Bmjb^pC>AP}yylAIO@geC<7AxUAN z0Y6zQtz-ipgx%!z++I3ayLp`IzI)^3$j2qf#mfn?b#rrm zC&JC`@Sktsa&oodW;0q304{>*tfc=A1j126d?5vR#xjDCKpG6UT`2UsgYK(E zr*h~B6rYGFKM~(Mlme2(K)~>Z7E_1;Or(ht77RfRCL&^X|E)nPAFjbCgQiEpt|2pk 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b/_downloads/d95682f2902576513757e8747a4f94d8/operator-9.py deleted file mode 100644 index ccb1eef9..00000000 --- a/_downloads/d95682f2902576513757e8747a4f94d8/operator-9.py +++ /dev/null @@ -1,29 +0,0 @@ -import numpy as np -import matplotlib.pyplot as plt -from pyxu.operator import Laplacian -from pyxu.util.misc import peaks - -# Define input image -n = 100 -x = np.linspace(-3, 3, n) -xx, yy = np.meshgrid(x, x) -image = peaks(xx, yy) - -arg_shape = image.shape # (1000, 1000) -# Compute Laplacian -laplacian = Laplacian(arg_shape=arg_shape) -output = laplacian(image.ravel()) -output = laplacian.unravel(output) # shape = (1, 1000, 1000) -# Plot -fig, axs = plt.subplots(1, 2, figsize=(10, 4)) -im = axs[0].imshow(image) -plt.colorbar(im, ax=axs[0]) -axs[0].set_title("Image") -axs[0].axis("off") - -im = axs[1].imshow(output.squeeze()) -plt.colorbar(im, ax=axs[1]) -axs[1].set_title(r"$\partial^{2} f/ \partial x^{2}+\partial^{2} f/ \partial y^{2}$") -axs[1].axis("off") - -fig.show() \ No 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    -property diff_lipschitz: Real#
    +property diff_lipschitz: Real#

    Return the last computed Lipschitz constant of \(\mathbf{J}_{\mathbf{f}}\).

    Notes

      @@ -1646,7 +1311,7 @@

      pyxu.abc

      kwargs (Mapping) – Class-specific kwargs to configure diff-Lipschitz estimation.

      Return type:
      -

      Real

      +

      Real

    Notes

    @@ -1931,7 +1596,7 @@

    pyxu.abc
  • shape (tuple[Integral, Integral]) –

  • Q (PosDefOp) –

  • c (LinFunc) –

  • -
  • t (Real) –

  • +
  • t (Real) –

  • S4MUtLn9*-L-Xx_7#WS30d|!K`v3p{ diff --git a/_downloads/ef375de8a555744bde8d66d2be4d2ecd/linop-4.pdf b/_downloads/ef375de8a555744bde8d66d2be4d2ecd/linop-4.pdf index 02b28ac90e3332cd0cfe512c702ea8143e2d5095..deb42a0f45c7335df8657ef859d1687c1cc66223 100644 GIT binary patch delta 20 ccmbP~J}G^}6a#i+LsL^z6SK{;4Zbr008kVMQUCw| delta 20 ccmbP~J}G^}6a#i6LjwZ?V}s4J4Zbr008ds2I{*Lx diff --git a/_downloads/eff18b5fef44d9c0d77331121a291e8f/operator-11.py b/_downloads/eff18b5fef44d9c0d77331121a291e8f/operator-11.py deleted file mode 100644 index 06c3a954..00000000 --- a/_downloads/eff18b5fef44d9c0d77331121a291e8f/operator-11.py +++ /dev/null @@ -1,31 +0,0 @@ -import numpy as np -import matplotlib.pyplot as plt -from pyxu.operator import DirectionalGradient -from pyxu.util.misc import peaks - -x = np.linspace(-2.5, 2.5, 25) -xx, yy = np.meshgrid(x, x) -z = peaks(xx, yy) -directions1 = np.zeros(shape=(2, z.size)) -directions1[0, :z.size // 2] = 1 -directions1[1, z.size // 2:] = 1 -directions2 = np.zeros(shape=(2, z.size)) -directions2[1, :z.size // 2] = -1 -directions2[0, z.size // 2:] = -1 -arg_shape = z.shape -dop = DirectionalGradient(arg_shape=arg_shape, directions=[directions1, directions2]) -out = dop.unravel(dop(z.ravel())) -plt.figure() -h = plt.pcolormesh(xx, yy, z, shading='auto') -plt.quiver(x, x, directions1[1].reshape(arg_shape), directions1[0].reshape(xx.shape)) -plt.quiver(x, x, directions2[1].reshape(arg_shape), directions2[0].reshape(xx.shape), color='red') -plt.colorbar(h) -plt.title(r'Signal $\mathbf{f}$ and directions of derivatives') -plt.figure() -h = plt.pcolormesh(xx, yy, out[0], shading='auto') -plt.colorbar(h) -plt.title(r'$\nabla_{\mathbf{v}_0} \mathbf{f}$') -plt.figure() -h = plt.pcolormesh(xx, yy, out[1], shading='auto') -plt.colorbar(h) -plt.title(r'$\nabla_{\mathbf{v}_1} \mathbf{f}$') \ No newline at end of file diff --git a/_downloads/f2dd49c204e444011bf0c8ee51349779/opt-1.py b/_downloads/f2dd49c204e444011bf0c8ee51349779/opt-1.py deleted file mode 100644 index 982b2492..00000000 --- a/_downloads/f2dd49c204e444011bf0c8ee51349779/opt-1.py +++ /dev/null @@ -1,31 +0,0 @@ -import matplotlib.pyplot as plt -import numpy as np -import pyxu.operator as pxo -from pyxu.experimental._dev import DownSampling, FirstDerivative -from pyxu.opt.solver import CV - -x = np.repeat(np.asarray([0, 2, 1, 3, 0, 2, 0]), 10) -N = x.size - -D = FirstDerivative(size=N, kind="forward") -D.lipschitz = D.estimate_lipschitz() - -downsample = DownSampling(size=N, downsampling_factor=3) -y = downsample(x) -loss = (1 / 2) * pxo.SquaredL2Norm(y.size).argshift(-y) -F = loss * downsample -F.diff_lipschitz = F.estimate_diff_lipschitz() - -cv = CV(f=F, g=0.01 * pxo.L1Norm(N), h=0.1 * pxo.L1Norm(N), K=D) -x0, z0 = np.zeros((2, N)) -cv.fit(x0=x0, z0=z0) -x_recons = cv.solution()[0] - -plt.figure() -plt.stem(x, linefmt="C0-", markerfmt="C0o") -mask_ids = np.where(downsample.downsampling_mask)[0] -markerline, stemlines, baseline = plt.stem(mask_ids, y, linefmt="C3-", 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peaks - -x = np.linspace(-2.5, 2.5, 25) -xx, yy = np.meshgrid(x, x) -z = peaks(xx, yy) -directions = np.zeros(shape=(2, z.size)) -directions[0, : z.size // 2] = 1 -directions[1, z.size // 2:] = 1 -dop = DirectionalDerivative(arg_shape=z.shape, order=1, directions=directions) -out = dop.unravel(dop(z.ravel())) -dop2 = DirectionalDerivative(arg_shape=z.shape, order=2, directions=directions) -out2 = dop2.unravel(dop2(z.ravel())) -fig, axs = plt.subplots(1, 3, figsize=(15, 5)) -axs = np.ravel(axs) -h = axs[0].pcolormesh(xx, yy, z, shading="auto") -axs[0].quiver(x, x, directions[1].reshape(xx.shape), directions[0].reshape(xx.shape)) -plt.colorbar(h, ax=axs[0]) -axs[0].set_title("Signal and directions of first derivatives") - -h = axs[1].pcolormesh(xx, yy, out.squeeze(), shading="auto") -plt.colorbar(h, ax=axs[1]) -axs[1].set_title("First-order directional derivatives") - -h = axs[2].pcolormesh(xx, yy, out2.squeeze(), shading="auto") -plt.colorbar(h, ax=axs[2]) 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a/_downloads/feb0d965c7c0bb35ac098ec3ef67df61/operator-14.py +++ /dev/null @@ -1,16 +0,0 @@ -import matplotlib.pyplot as plt -from pyxu.operator import MovingAverage - -arg_shape = (11, 11) -image = np.zeros(arg_shape) -image[5, 5] = 1. - -ma = MovingAverage(arg_shape, size=5) -out = ma(image.ravel()) -plt.figure(figsize=(10, 5)) -plt.subplot(121) -plt.imshow(image) -plt.colorbar() -plt.subplot(122) -plt.imshow(out.reshape(*arg_shape)) -plt.colorbar() \ No newline at end of file diff --git a/_images/examples_Stencils_29_0.png b/_images/examples_Stencils_29_0.png deleted file mode 100644 index 881b65da67385275dd8030ec44daf18620cadfe8..0000000000000000000000000000000000000000 GIT binary patch literal 0 HcmV?d00001 literal 61727 zcmd43cQ}{f-#`3mmn4J|B`RfvB(h6H(jbb2j3N?Q*&1ecp~xsJB$O?q$OsXIN>+Br z-s|@|`;Pm*pZosZ$MGD;^T*@(j>>0T*E!zr*E%n+b7$l?QEjK9P$-*DD#)r(C~J}_ zlogZf*WzEc2jtS>|3t0i)UD2&U9-BaYjKrwTGz__hMCok>w3Fvu3A`LH@kU=PlQj9 zcbAcsmAR!DKfmd}U%+Q(VaU&=)$M{0*U2W%)T;;FCkNv$B~67G)p5&dK8OxU 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    @@ -2040,7 +1705,7 @@

    pyxu.abc
    Return type:
    -

    Real

    +

    Real

    Notes

    @@ -2090,276 +1755,634 @@

    pyxu.abc

    Matrix representation of the linear operator.

    Parameters:
    -
      -
    • xp (ArrayModule) – Which array module to use to represent the output. (Default: NumPy.)

    • -
    • dtype (DType) – Precision of the array. (Default: current runtime precision.)

    • -
    -
    -
    Returns:
    -

    A – (N, M) array-representation of the operator.

    -
    -
    Return type:
    -

    NDArray

    +
      +
    • xp (ArrayModule) – Which array module to use to represent the output. (Default: NumPy.)

    • +
    • dtype (DType) – Precision of the array. (Default: current runtime precision.)

    • +
    +
    +
    Returns:
    +

    A – (N, M) array-representation of the operator.

    +
    +
    Return type:
    +

    NDArray

    +
    +
    +
    +

    Note

    +

    This generic implementation assumes the operator is backend-agnostic. Thus, when defining a new +backend-specific operator, asarray() may need to be overriden.

    +
    +
    +
    +
    +gram()[source]#
    +

    Gram operator \(\mathbf{A}^{\ast} \mathbf{A}: \mathbb{R}^{M} \to \mathbb{R}^{M}\).

    +
    +
    Returns:
    +

    op – (M, M) Gram operator.

    +
    +
    Return type:
    +

    OpT

    +
    +
    +
    +

    Note

    +

    By default the Gram is computed by the composition self.T * self. This may not be the fastest way to +compute the Gram operator. If the Gram can be computed more efficiently (e.g. with a convolution), the user +should re-define this method.

    +
    +
    +
    +
    +cogram()[source]#
    +

    Co-Gram operator \(\mathbf{A}\mathbf{A}^{\ast}:\mathbb{R}^{N} \to \mathbb{R}^{N}\).

    +
    +
    Returns:
    +

    op – (N, N) Co-Gram operator.

    +
    +
    Return type:
    +

    OpT

    +
    +
    +
    +

    Note

    +

    By default the co-Gram is computed by the composition self * self.T. This may not be the fastest way to +compute the co-Gram operator. If the co-Gram can be computed more efficiently (e.g. with a convolution), the +user should re-define this method.

    +
    +
    +
    +
    +pinv(arr, damp, kwargs_init=None, kwargs_fit=None)[source]#
    +

    Evaluate the Moore-Penrose pseudo-inverse \(\mathbf{A}^{\dagger}\) at specified point(s).

    +
    +
    Parameters:
    +
      +
    • arr (NDArray) – (…, N) input points.

    • +
    • damp (Real) – Positive dampening factor regularizing the pseudo-inverse.

    • +
    • kwargs_init (Mapping) – Optional kwargs to be passed to CG()’s __init__() method.

    • +
    • kwargs_fit (Mapping) – Optional kwargs to be passed to CG()’s fit() method.

    • +
    +
    +
    Returns:
    +

    out – (…, M) pseudo-inverse(s).

    +
    +
    Return type:
    +

    NDArray

    +
    +
    +

    Notes

    +

    The Moore-Penrose pseudo-inverse of an operator \(\mathbf{A}: \mathbb{R}^{M} \to \mathbb{R}^{N}\) is defined +as the operator \(\mathbf{A}^{\dagger}: \mathbb{R}^{N} \to \mathbb{R}^{M}\) verifying the Moore-Penrose +conditions:

    +
    +
      +
    1. \(\mathbf{A} \mathbf{A}^{\dagger} \mathbf{A} = \mathbf{A}\),

    2. +
    3. \(\mathbf{A}^{\dagger} \mathbf{A} \mathbf{A}^{\dagger} = \mathbf{A}^{\dagger}\),

    4. +
    5. \((\mathbf{A}^{\dagger} \mathbf{A})^{\ast} = \mathbf{A}^{\dagger} \mathbf{A}\),

    6. +
    7. \((\mathbf{A} \mathbf{A}^{\dagger})^{\ast} = \mathbf{A} \mathbf{A}^{\dagger}\).

    8. +
    +
    +

    This operator exists and is unique for any finite-dimensional linear operator. The action of the pseudo-inverse +\(\mathbf{A}^{\dagger} \mathbf{y}\) for every \(\mathbf{y} \in \mathbb{R}^{N}\) can be computed in +matrix-free fashion by solving the normal equations:

    +
    +\[\mathbf{A}^{\ast} \mathbf{A} \mathbf{x} = \mathbf{A}^{\ast} \mathbf{y} +\quad\Leftrightarrow\quad +\mathbf{x} = \mathbf{A}^{\dagger} \mathbf{y}, +\quad +\forall (\mathbf{x}, \mathbf{y}) \in \mathbb{R}^{M} \times \mathbb{R}^{N}.\]
    +

    In the case of severe ill-conditioning, it is possible to consider the dampened normal equations for a +numerically-stabler approximation of \(\mathbf{A}^{\dagger} \mathbf{y}\):

    +
    +\[(\mathbf{A}^{\ast} \mathbf{A} + \tau I) \mathbf{x} = \mathbf{A}^{\ast} \mathbf{y},\]
    +

    where \(\tau > 0\) corresponds to the damp parameter.

    +
    +
    +
    +dagger(damp, kwargs_init=None, kwargs_fit=None)[source]#
    +

    Return the Moore-Penrose pseudo-inverse operator \(\mathbf{A}^\dagger\).

    +
    +
    Parameters:
    +
      +
    • damp (Real) – Positive dampening factor regularizing the pseudo-inverse.

    • +
    • kwargs_init (Mapping) – Optional kwargs to be passed to CG()’s __init__() method.

    • +
    • kwargs_fit (Mapping) – Optional kwargs to be passed to CG()’s fit() method.

    • +
    +
    +
    Returns:
    +

    op – (M, N) Moore-Penrose pseudo-inverse operator.

    +
    +
    Return type:
    +

    OpT

    +
    +
    +
    +
    +
    +classmethod from_array(A, enable_warnings=True)[source]#
    +

    Instantiate a LinOp from its array representation.

    +
    +
    Parameters:
    +
      +
    • A (NDArray) – (N, M) array

    • +
    • enable_warnings (bool) – If True, emit a warning in case of precision mis-match issues.

    • +
    +
    +
    Returns:
    +

    op – (N, M) linear operator

    +
    +
    Return type:
    +

    OpT

    +
    +
    +
    + +
    +
    +class SquareOp(shape)[source]#
    +

    Bases: LinOp

    +

    Base class for square linear operators, i.e. \(\mathbf{A}: \mathbb{R}^{M} \to \mathbb{R}^{M}\) +(endomorphsisms).

    +
    +
    Parameters:
    +

    shape (tuple[Integral, Integral]) –

    +
    +
    +
    +
    +trace(**kwargs)[source]#
    +

    Compute trace of the operator.

    +
    +
    Parameters:
    +
      +
    • method ("explicit" | "hutchpp") –

        +
      • If explicit, compute the exact trace.

      • +
      • If hutchpp, compute an approximation.

      • +
      +

    • +
    • kwargs (Mapping) –

      Optional kwargs passed to:

      + +

    • +
    +
    +
    Returns:
    +

    tr – Trace estimate.

    +
    +
    Return type:
    +

    Real

    +
    +
    +
    +
    +
    +
    +class NormalOp(shape)[source]#
    +

    Bases: SquareOp

    +

    Base class for normal operators.

    +

    Normal operators satisfy the relation \(\mathbf{A} \mathbf{A}^{\ast} = \mathbf{A}^{\ast} \mathbf{A}\). It can +be shown that an operator is normal iff it is +unitarily diagonalizable, i.e. \(\mathbf{A} = \mathbf{U} \mathbf{D} \mathbf{U}^{\ast}\).

    +
    +
    Parameters:
    +

    shape (tuple[Integral, Integral]) –

    +
    +
    +
    +
    +
    +class SelfAdjointOp(shape)[source]#
    +

    Bases: NormalOp

    +

    Base class for self-adjoint operators.

    +

    Self-adjoint operators satisfy the relation \(\mathbf{A}^{\ast} = \mathbf{A}\).

    +
    +
    Parameters:
    +

    shape (tuple[Integral, Integral]) –

    +
    +
    +
    +
    +
    +class UnitOp(shape)[source]#
    +

    Bases: NormalOp

    +

    Base class for unitary operators.

    +

    Unitary operators satisfy the relation \(\mathbf{A} \mathbf{A}^{\ast} = \mathbf{A}^{\ast} \mathbf{A} = I\).

    +
    +
    Parameters:
    +

    shape (tuple[Integral, Integral]) –

    +
    +
    +
    +
    +
    +class ProjOp(shape)[source]#
    +

    Bases: SquareOp

    +

    Base class for projection operators.

    +

    Projection operators are idempotent, i.e. \(\mathbf{A}^{2} = \mathbf{A}\).

    +
    +
    Parameters:
    +

    shape (tuple[Integral, Integral]) –

    +
    +
    +
    +
    +
    +class OrthProjOp(shape)[source]#
    +

    Bases: ProjOp, SelfAdjointOp

    +

    Base class for orthogonal projection operators.

    +

    Orthogonal projection operators are idempotent and self-adjoint, i.e. \(\mathbf{A}^{2} = \mathbf{A}\) and +\(\mathbf{A}^{\ast} = \mathbf{A}\).

    +
    +
    Parameters:
    +

    shape (tuple[Integral, Integral]) –

    -
    -

    Note

    -

    This generic implementation assumes the operator is backend-agnostic. Thus, when defining a new -backend-specific operator, asarray() may need to be overriden.

    -
    -
    -
    -gram()[source]#
    -

    Gram operator \(\mathbf{A}^{\ast} \mathbf{A}: \mathbb{R}^{M} \to \mathbb{R}^{M}\).

    +
    +
    +class PosDefOp(shape)[source]#
    +

    Bases: SelfAdjointOp

    +

    Base class for positive-definite operators.

    -
    Returns:
    -

    op – (M, M) Gram operator.

    -
    -
    Return type:
    -

    OpT

    +
    Parameters:
    +

    shape (tuple[Integral, Integral]) –

    -
    -

    Note

    -

    By default the Gram is computed by the composition self.T * self. This may not be the fastest way to -compute the Gram operator. If the Gram can be computed more efficiently (e.g. with a convolution), the user -should re-define this method.

    -
    -
    -
    -cogram()[source]#
    -

    Co-Gram operator \(\mathbf{A}\mathbf{A}^{\ast}:\mathbb{R}^{N} \to \mathbb{R}^{N}\).

    +
    +
    +class LinFunc(shape)[source]#
    +

    Bases: ProxDiffFunc, LinOp

    +

    Base class for real-valued linear functionals \(f: \mathbb{R}^{M} \to \mathbb{R}\).

    +

    Instances of this class must implement apply(), and adjoint().

    +

    If known, the Lipschitz constant \(L\) should be stored in the lipschitz property.

    -
    Returns:
    -

    op – (N, N) Co-Gram operator.

    -
    -
    Return type:
    -

    OpT

    +
    Parameters:
    +

    shape (tuple[Integral, Integral]) –

    -
    -

    Note

    -

    By default the co-Gram is computed by the composition self * self.T. This may not be the fastest way to -compute the co-Gram operator. If the co-Gram can be computed more efficiently (e.g. with a convolution), the -user should re-define this method.

    -
    -
    -
    -pinv(arr, damp, kwargs_init=None, kwargs_fit=None)[source]#
    -

    Evaluate the Moore-Penrose pseudo-inverse \(\mathbf{A}^{\dagger}\) at specified point(s).

    + +
    +

    pyxu.abc.solver#

    +
    +
    +class Solver(*, folder=None, exist_ok=False, stop_rate=1, writeback_rate=None, verbosity=None, show_progress=True, log_var=frozenset({}))[source]#
    +

    Bases: object

    +

    Iterative solver for minimization problems of the form \(\hat{x} = \arg\min_{x \in \mathbb{R}^{N}} +\mathcal{F}(x)\), where the form of \(\mathcal{F}\) is solver-dependent.

    +

    Solver provides a versatile API for solving optimisation problems, with the following features:

    +
      +
    • manual/automatic/background execution of solver iterations via parameters provided to +fit(). (See below.)

    • +
    • automatic checkpointing of solver progress, providing a safe restore point in case of faulty numerical code. Each +solver instance backs its state and final output to a folder on disk for post-analysis. In particular +fit() will never crash: detailed exception information will always be available in a +logfile for post-analysis.

    • +
    • arbitrary specification of complex stopping criteria via the StoppingCriterion class.

    • +
    • solve for multiple initial points in parallel.

    • +
    +

    To implement a new iterative solver, users need to sub-class Solver and overwrite the methods +below:

    + +

    Advanced functionalities of Solver are automatically inherited by sub-classes.

    +

    Examples

    +

    Here are examples on how to solve minimization problems with this class:

    +
    slvr = Solver()
    +
    +### 1. Blocking mode: .fit() does not return until solver has stopped.
    +>>> slvr.fit(mode=SolverMode.BLOCK, ...)
    +>>> data, hist = slvr.stats()  # final output of solver.
    +
    +### 2. Async mode: solver iterations run in the background.
    +>>> slvr.fit(mode=SolverMode.ASYNC, ...)
    +>>> print('test')  # you can do something in between.
    +>>> slvr.busy()  # or check whether the solver already stopped.
    +>>> slvr.stop()  # and preemptively force it to stop.
    +>>> data, hist = slvr.stats()  # then query the result after a (potential) force-stop.
    +
    +### 3. Manual mode: fine-grain control of solver data per iteration.
    +>>> slvr.fit(mode=SolverMode.MANUAL, ...)
    +>>> for data in slvr.steps():
    +...     # Do something with the logged variables after each iteration.
    +...     pass  # solver has stopped after the loop.
    +>>> data, hist = slvr.stats()  # final output of solver.
    +
    +
    Parameters:
      -
    • arr (NDArray) – (…, N) input points.

    • -
    • damp (Real) – Positive dampening factor regularizing the pseudo-inverse.

    • -
    • kwargs_init (Mapping) – Optional kwargs to be passed to CG()’s __init__() method.

    • -
    • kwargs_fit (Mapping) – Optional kwargs to be passed to CG()’s fit() method.

    • +
    • folder (str | Path) –

    • +
    • exist_ok (bool) –

    • +
    • stop_rate (Integral) –

    • +
    • writeback_rate (Integral) –

    • +
    • verbosity (Integral) –

    • +
    • show_progress (bool) –

    • +
    • log_var (str | Collection[str]) –

    -
    Returns:
    -

    out – (…, M) pseudo-inverse(s).

    -
    -
    Return type:
    -

    NDArray

    -
    -

    Notes

    -

    The Moore-Penrose pseudo-inverse of an operator \(\mathbf{A}: \mathbb{R}^{M} \to \mathbb{R}^{N}\) is defined -as the operator \(\mathbf{A}^{\dagger}: \mathbb{R}^{N} \to \mathbb{R}^{M}\) verifying the Moore-Penrose -conditions:

    -
    -
      -
    1. \(\mathbf{A} \mathbf{A}^{\dagger} \mathbf{A} = \mathbf{A}\),

    2. -
    3. \(\mathbf{A}^{\dagger} \mathbf{A} \mathbf{A}^{\dagger} = \mathbf{A}^{\dagger}\),

    4. -
    5. \((\mathbf{A}^{\dagger} \mathbf{A})^{\ast} = \mathbf{A}^{\dagger} \mathbf{A}\),

    6. -
    7. \((\mathbf{A} \mathbf{A}^{\dagger})^{\ast} = \mathbf{A} \mathbf{A}^{\dagger}\).

    8. -
    -
    -

    This operator exists and is unique for any finite-dimensional linear operator. The action of the pseudo-inverse -\(\mathbf{A}^{\dagger} \mathbf{y}\) for every \(\mathbf{y} \in \mathbb{R}^{N}\) can be computed in -matrix-free fashion by solving the normal equations:

    -
    -\[\mathbf{A}^{\ast} \mathbf{A} \mathbf{x} = \mathbf{A}^{\ast} \mathbf{y} -\quad\Leftrightarrow\quad -\mathbf{x} = \mathbf{A}^{\dagger} \mathbf{y}, -\quad -\forall (\mathbf{x}, \mathbf{y}) \in \mathbb{R}^{M} \times \mathbb{R}^{N}.\]
    -

    In the case of severe ill-conditioning, it is possible to consider the dampened normal equations for a -numerically-stabler approximation of \(\mathbf{A}^{\dagger} \mathbf{y}\):

    -
    -\[(\mathbf{A}^{\ast} \mathbf{A} + \tau I) \mathbf{x} = \mathbf{A}^{\ast} \mathbf{y},\]
    -

    where \(\tau > 0\) corresponds to the damp parameter.

    +
    +
    +_mstate: dict[str, Any]#
    +

    Mathematical state.

    +
    +
    +
    +_astate: dict[str, Any]#
    +

    Book-keeping (non-math) state.

    -
    -dagger(damp, kwargs_init=None, kwargs_fit=None)[source]#
    -

    Return the Moore-Penrose pseudo-inverse operator \(\mathbf{A}^\dagger\).

    -
    +
    +__init__(*, folder=None, exist_ok=False, stop_rate=1, writeback_rate=None, verbosity=None, show_progress=True, log_var=frozenset({}))[source]#
    +
    Parameters:
      -
    • damp (Real) – Positive dampening factor regularizing the pseudo-inverse.

    • -
    • kwargs_init (Mapping) – Optional kwargs to be passed to CG()’s __init__() method.

    • -
    • kwargs_fit (Mapping) – Optional kwargs to be passed to CG()’s fit() method.

    • +
    • folder (Path) – Directory on disk where instance data should be stored. A location will be automatically chosen if +unspecified. (Default: OS-dependent tempdir.)

    • +
    • exist_ok (bool) – If folder is specified and exist_ok is false (default), FileExistsError is raised if the +target directory already exists.

    • +
    • stop_rate (Integer) – Rate at which solver evaluates stopping criteria.

    • +
    • writeback_rate (Integer) – Rate at which solver checkpoints are written to disk. No checkpointing is done if unspecified: only the +final solver output will be written back to disk. Must be a multiple of stop_rate if specified.

    • +
    • verbosity (Integer) – Rate at which stopping criteria statistics are logged. Must be a multiple of stop_rate. Defaults to +stop_rate if unspecified.

    • +
    • show_progress (bool) – If True (default) and fit() is run with mode=BLOCK, then statistics are also +logged to stdout.

    • +
    • log_var (VarName) – Variables from the solver’s math-state (_mstate) to be logged per iteration. +These are the variables made available when calling stats().

    -
    Returns:
    -

    op – (M, N) Moore-Penrose pseudo-inverse operator.

    -
    -
    Return type:
    -

    OpT

    -
    +

    Notes

    +
      +
    • Partial device<>CPU synchronization takes place when stopping-criteria are evaluated. Increasing stop_rate +is advised to reduce the effect of such transfers when applicable.

    • +
    • Full device<>CPU synchronization takes place at checkpoint-time. Increasing writeback_rate is advised to +reduce the effect of such transfers when applicable.

    • +
    -
    -classmethod from_array(A, enable_warnings=True)[source]#
    -

    Instantiate a LinOp from its array representation.

    +
    +fit(**kwargs)[source]#
    +

    Solve minimization problem(s) defined in __init__(), with the provided run-specifc +parameters.

    Parameters:
      -
    • A (NDArray) – (N, M) array

    • -
    • enable_warnings (bool) – If True, emit a warning in case of precision mis-match issues.

    • +
    • kwargs – See class-level docstring for class-specific keyword parameters.

    • +
    • stop_crit (StoppingCriterion) – Stopping criterion to end solver iterations. If unspecified, defaults to +default_stop_crit().

    • +
    • mode (SolverMode) –

      Execution mode. +See Solver for usage examples.

      +

      Useful method pairs depending on the execution mode:

      + +

    • +
    • track_objective (bool) – Auto-compute objective function every time stopping criterion is evaluated.

    -
    -
    Returns:
    -

    op – (N, M) linear operator

    -
    -
    Return type:
    -

    OpT

    +
    +
    +m_init(**kwargs)[source]#
    +

    Set solver’s initial mathematical state based on kwargs provided to fit().

    +

    This method must only manipulate _mstate.

    +

    After calling this method, the solver must be able to complete its 1st iteration via a call to +m_step().

    +
    +
    +
    +m_step()[source]#
    +

    Perform one (mathematical) step.

    +

    This method must only manipulate _mstate.

    -
    -
    -class SquareOp(shape)[source]#
    -

    Bases: LinOp

    -

    Base class for square linear operators, i.e. \(\mathbf{A}: \mathbb{R}^{M} \to \mathbb{R}^{M}\) -(endomorphsisms).

    +
    +
    +steps(n=None)[source]#
    +

    Generator of logged variables after each iteration.

    +

    The i-th call to next() on this object returns the logged variables after the i-th solver iteration.

    +

    This method is only usable after calling fit() with mode=MANUAL. See +Solver for usage examples.

    +

    There is no guarantee that a checkpoint on disk exists when the generator is exhausted. (Reason: potential +exceptions raised during solver’s progress.) Users should invoke writeback() +afterwards if needed.

    Parameters:
    -

    shape (tuple[Integral, Integral]) –

    +

    n (Integer) –

    Maximum number of next() calls allowed before exhausting the generator. Defaults to infinity if +unspecified.

    +

    The generator will terminate prematurely if the solver naturally stops before n calls to next() +are made.

    +

    +
    +
    Return type:
    +

    Generator

    +
    -
    -trace(**kwargs)[source]#
    -

    Compute trace of the operator.

    +
    +stats()[source]#
    +

    Query solver state.

    -
    Parameters:
    -
      -
    • method ("explicit" | "hutchpp") –

        -
      • If explicit, compute the exact trace.

      • -
      • If hutchpp, compute an approximation.

      • -
      -

    • -
    • kwargs (Mapping) –

      Optional kwargs passed to:

      - -

    • +
      Returns:
      +

        +
      • data (Mapping) – Value(s) of log_var (s) after last iteration.

      • +
      • history (numpy.ndarray, None) – (N_iter,) records of stopping-criteria values per iteration.

      +

      -
      Returns:
      -

      tr – Trace estimate.

      -
      -
      Return type:
      -

      Real

      +
      Return type:
      +

      tuple[dict[str, Real | NDArray | None], ndarray | None]

    +

    Notes

    +

    If any of the log_var (s) and/or history are not (yet) known at query time, None is returned.

    +
    +
    +property workdir: str | Path#
    +
    +
    Returns:
    +

    wd – Absolute path to the directory on disk where instance data is stored.

    +
    +
    Return type:
    +

    Path

    +
    +
    -
    -
    -class NormalOp(shape)[source]#
    -

    Bases: SquareOp

    -

    Base class for normal operators.

    -

    Normal operators satisfy the relation \(\mathbf{A} \mathbf{A}^{\ast} = \mathbf{A}^{\ast} \mathbf{A}\). It can -be shown that an operator is normal iff it is -unitarily diagonalizable, i.e. \(\mathbf{A} = \mathbf{U} \mathbf{D} \mathbf{U}^{\ast}\).

    -
    -
    Parameters:
    -

    shape (tuple[Integral, Integral]) –

    +
    +
    +property logfile: str | Path#
    +
    +
    Returns:
    +

    lf – Absolute path to the log file on disk where stopping criteria statistics are logged.

    +
    +
    Return type:
    +

    Path

    -
    -
    -class SelfAdjointOp(shape)[source]#
    -

    Bases: NormalOp

    -

    Base class for self-adjoint operators.

    -

    Self-adjoint operators satisfy the relation \(\mathbf{A}^{\ast} = \mathbf{A}\).

    -
    -
    Parameters:
    -

    shape (tuple[Integral, Integral]) –

    +
    +
    +property datafile: str | Path#
    +
    +
    Returns:
    +

    df – Absolute path to the file on disk where log_var (s) are stored during checkpointing or after solver has +stopped.

    +
    +
    Return type:
    +

    Path

    -
    -
    -class UnitOp(shape)[source]#
    -

    Bases: NormalOp

    -

    Base class for unitary operators.

    -

    Unitary operators satisfy the relation \(\mathbf{A} \mathbf{A}^{\ast} = \mathbf{A}^{\ast} \mathbf{A} = I\).

    +
    +
    +busy()[source]#
    +

    Test if an async-running solver has stopped.

    +

    This method is only usable after calling fit() with mode=ASYNC. See +Solver for usage examples.

    -
    Parameters:
    -

    shape (tuple[Integral, Integral]) –

    +
    Returns:
    +

    b – True if solver has stopped, False otherwise.

    +
    +
    Return type:
    +

    bool

    -
    -
    -class ProjOp(shape)[source]#
    -

    Bases: SquareOp

    -

    Base class for projection operators.

    -

    Projection operators are idempotent, i.e. \(\mathbf{A}^{2} = \mathbf{A}\).

    +
    +
    +solution()[source]#
    +

    Output the “solution” of the optimization problem.

    +

    This is a helper method intended for novice users. The return type is sub-class dependent, so don’t write an +API using this: use stats() instead.

    +
    +
    +
    +stop()[source]#
    +

    Stop an async-running solver.

    +

    This method is only usable after calling fit() with mode=ASYNC. See +Solver for usage examples.

    +

    This method will block until the solver has stopped.

    +

    There is no guarantee that a checkpoint on disk exists once halted. (Reason: potential exceptions raised during +solver’s progress.) Users should invoke writeback() afterwards if needed.

    +

    Users must call this method to terminate an async-solver, even if busy() is False.

    +
    +
    +
    +writeback()[source]#
    +

    Checkpoint state to disk.

    +
    +
    +
    +default_stop_crit()[source]#
    +

    Default stopping criterion for solver if unspecified in fit() calls.

    +

    Sub-classes are expected to overwrite this method. If not overridden, then omitting the stop_crit parameter +in fit() is forbidden.

    -
    Parameters:
    -

    shape (tuple[Integral, Integral]) –

    +
    Return type:
    +

    StoppingCriterion

    -
    -
    -class OrthProjOp(shape)[source]#
    -

    Bases: ProjOp, SelfAdjointOp

    -

    Base class for orthogonal projection operators.

    -

    Orthogonal projection operators are idempotent and self-adjoint, i.e. \(\mathbf{A}^{2} = \mathbf{A}\) and -\(\mathbf{A}^{\ast} = \mathbf{A}\).

    +
    +
    +objective_func()[source]#
    +

    Evaluate objective function given current math state.

    +

    The output array must have shape:

    +
      +
    • (1,) if evaluated at 1 point,

    • +
    • (N, 1) if evaluated at N different points.

    • +
    +

    Sub-classes are expected to overwrite this method. If not overridden, then enabling track_objective in +fit() is forbidden.

    -
    Parameters:
    -

    shape (tuple[Integral, Integral]) –

    +
    Return type:
    +

    NDArray

    +
    -
    -class PosDefOp(shape)[source]#
    -

    Bases: SelfAdjointOp

    -

    Base class for positive-definite operators.

    +
    +class SolverMode(value, names=None, *, module=None, qualname=None, type=None, start=1, boundary=None)[source]#
    +

    Bases: Enum

    +

    Solver execution mode.

    +
    +
    +BLOCK = 1#
    +
    +
    +
    +MANUAL = 2#
    +
    +
    +
    +ASYNC = 3#
    +
    +
    +
    +
    +class StoppingCriterion[source]#
    +

    Bases: object

    +

    State machines (SM) which decide when to stop iterative solvers by examining their mathematical state.

    +

    SM decisions are always accompanied by at least one numerical statistic. These stats may be queried by solvers via +info() to provide diagnostic information to users.

    +

    Composite stopping criteria can be implemented via the overloaded (and[&], or[|]) operators.

    +
    +
    +stop(state)[source]#
    +

    Compute a stop signal based on the current mathematical state.

    Parameters:
    -

    shape (tuple[Integral, Integral]) –

    +

    state (Mapping) –

    Full mathematical state of solver at some iteration, i.e. _mstate.

    +

    Values from state may be cached inside the instance to form complex stopping conditions.

    +

    +
    +
    Returns:
    +

    s – True if no further iterations should be performed, False otherwise.

    +
    +
    Return type:
    +

    bool

    -
    -
    -class LinFunc(shape)[source]#
    -

    Bases: ProxDiffFunc, LinOp

    -

    Base class for real-valued linear functionals \(f: \mathbb{R}^{M} \to \mathbb{R}\).

    -

    Instances of this class must implement apply(), and adjoint().

    -

    If known, the Lipschitz constant \(L\) should be stored in the lipschitz property.

    +
    +
    +info()[source]#
    +

    Get statistics associated with the last call to stop().

    -
    Parameters:
    -

    shape (tuple[Integral, Integral]) –

    +
    Returns:
    +

    data

    +
    +
    Return type:
    +

    Mapping

    +
    +
    +clear()[source]#
    +

    Clear SM state (if any).

    +

    This method is useful when a StoppingCriterion instance must be reused in another call to +fit().

    +
    +
    +

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import DirectionalHessian -from pyxu.util.misc import peaks - -x = np.linspace(-2.5, 2.5, 25) -xx, yy = np.meshgrid(x, x) -z = peaks(xx, yy) -directions1 = np.zeros(shape=(2, z.size)) -directions1[0, :z.size // 2] = 1 -directions1[1, z.size // 2:] = 1 -directions2 = np.zeros(shape=(2, z.size)) -directions2[1, :z.size // 2] = -1 -directions2[0, z.size // 2:] = -1 -arg_shape = z.shape -d_hess = DirectionalHessian(arg_shape=arg_shape, directions=[directions1, directions2]) -out = d_hess.unravel(d_hess(z.ravel())) -plt.figure() -h = plt.pcolormesh(xx, yy, z, shading='auto') -plt.quiver(x, x, directions1[1].reshape(arg_shape), directions1[0].reshape(xx.shape)) -plt.quiver(x, x, directions2[1].reshape(arg_shape), directions2[0].reshape(xx.shape), color='red') -plt.colorbar(h) -plt.title(r'Signal $\mathbf{f}$ and directions of derivatives') -plt.figure() -h = plt.pcolormesh(xx, yy, out[0], shading='auto') -plt.colorbar(h) -plt.title(r'$\nabla^2_{\mathbf{v}_0} \mathbf{f}$') -plt.figure() -h = 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-# Online statistics objects -mean_ula = pxe_sampler.OnlineMoment(order=1) -mean_ula_lb = pxe_sampler.OnlineMoment(order=1) -var_ula = pxe_sampler.OnlineVariance() -var_ula_lb = pxe_sampler.OnlineVariance() - -n = int(1e4) # Number of samples -samples_ula = np.zeros(n) -samples_ula_lb = np.zeros(n) -for i in range(n): - sample = next(gen_ula) - sample_lb = next(gen_ula_lb) - samples_ula[i] = sample - samples_ula_lb[i] = sample_lb - mean = float(mean_ula.update(sample)) - var = float(var_ula.update(sample)) - mean_lb = float(mean_ula_lb.update(sample_lb)) - var_lb = float(var_ula_lb.update(sample_lb)) - -# Theoretical variances of biased stationary distributions of ULA -biased_var = 1 / (1 - ula._gamma / 2) -biased_var_lb = 1 / (1 - ula_lb._gamma / 2) - -# Quantify goodness of fit of empirical distribution with theoretical distribution (Cramér-von Mises test) -cvm = sp.stats.cramervonmises(samples_ula, "norm", args=(0, np.sqrt(biased_var))) -cvm_lb = sp.stats.cramervonmises(samples_ula_lb, "norm", args=(0, np.sqrt(biased_var_lb))) - -# Plots -grid = np.linspace(-4, 4, 1000) - -plt.figure() -plt.title( - f"ULA samples (large step size) \n Empirical mean: {mean:.3f} (theoretical: 0) \n " - f"Empirical variance: {var:.3f} (theoretical: {biased_var:.3f}) \n" - f"Cramér-von Mises goodness of fit: {cvm.statistic:.3f}" -) -plt.hist(samples_ula, range=(min(grid), max(grid)), bins=100, density=True) -plt.plot(grid, sp.stats.norm.pdf(grid), label=r"$p(x)$") -plt.plot(grid, sp.stats.norm.pdf(grid, scale=np.sqrt(biased_var)), label=r"$p_{\gamma_1}(x)$") -plt.legend() -plt.show() - -plt.figure() -plt.title( - f"ULA samples (small step size) \n Empirical mean: {mean_lb:.3f} (theoretical: 0) \n " - f"Empirical variance: {var_lb:.3f} (theoretical: {biased_var_lb:.3f}) \n" - f"Cramér-von Mises goodness of fit: {cvm_lb.statistic:.3f}" -) -plt.hist(samples_ula_lb, range=(min(grid), max(grid)), bins=100, density=True) -plt.plot(grid, 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zcz2L1&dnS6${%k4YX1IuqQ9RWfRce^^i<(cI0C8ygF#hLXedS=3YUgLrDgxtxbPr? zJ3ADFg0VyY`~#s;CEe;~g<%1|hn3LukT$^hhC1vr3mTbVKfSd(lk zQ$YX#!1glKKh(njL-A`pC=|Wp8&Cv*yKk!pLqn0<%b;-Rj&HzF%7|_CU{Dx*dp$Vt z==N_QkO<}N^^htkP4qvtx{u5ttqA!>C|(^g{)`qrXr8@i2>l; zU*!iy!7$rp4@Dt%_6>#EIj_)Aj9pSv-^_sh{{a6i-9i8W diff --git a/_downloads/7a311f51d351b440032a25d77b6b0f15/operator-21.py b/_downloads/7a311f51d351b440032a25d77b6b0f15/operator-21.py deleted file mode 100644 index 9ef935ea..00000000 --- a/_downloads/7a311f51d351b440032a25d77b6b0f15/operator-21.py +++ /dev/null @@ -1,45 +0,0 @@ -import numpy as np -import matplotlib.pyplot as plt -from pyxu.operator import StructureTensor -from pyxu.util.misc import peaks - -# Define input image -n = 1000 -x = np.linspace(-3, 3, n) -xx, yy = np.meshgrid(x, x) -image = peaks(xx, yy) -nsamples = 2 -arg_shape = image.shape # (1000, 1000) -images = np.tile(image, (nsamples, 1, 1)).reshape(nsamples, -1) -print(images.shape) # (2, 1000000) -# Instantiate structure tensor operator -structure_tensor = StructureTensor(arg_shape=arg_shape) - -outputs = structure_tensor(images) -print(outputs.shape) # (2, 3000000) -# Plot -outputs = structure_tensor.unravel(outputs) -print(outputs.shape) # (2, 3, 1000, 1000) -plt.figure() -plt.imshow(images[0].reshape(arg_shape)) -plt.colorbar() -plt.title("Image") -plt.axis("off") - -plt.figure() -plt.imshow(outputs[0][0].reshape(arg_shape)) -plt.colorbar() -plt.title(r"$\hat{S}_{xx}$") -plt.axis("off") - -plt.figure() -plt.imshow(outputs[0][1].reshape(arg_shape)) -plt.colorbar() -plt.title(r"$\hat{S}_{xy}$") -plt.axis("off") - -plt.figure() -plt.imshow(outputs[0][2].reshape(arg_shape)) -plt.colorbar() -plt.title(r"$\hat{S}_{yy}$") -plt.axis("off") \ No newline at end of file diff --git a/_downloads/7a45a92466c43f54218138bd4c5bfb33/opt-1.pdf b/_downloads/7a45a92466c43f54218138bd4c5bfb33/opt-1.pdf deleted file mode 100644 index 8c3fe5590d8b1a2812594344525549aa32371580..0000000000000000000000000000000000000000 GIT binary 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@@ -import numpy as np -import matplotlib.pyplot as plt -from pyxu.operator import Jacobian -from pyxu.util.misc import peaks - -x = np.linspace(-2.5, 2.5, 25) -xx, yy = np.meshgrid(x, x) -image = np.tile(peaks(xx, yy), (3, 1, 1)) -jac = Jacobian(arg_shape=image.shape[1:], n_channels=image.shape[0]) -out = jac.unravel(jac(image.ravel())) -fig, axes = plt.subplots(3, 2, figsize=(10, 15)) -for i in range(3): - for j in range(2): - axes[i, j].imshow(out[i, j].T, cmap=["Reds", "Greens", "Blues"][j]) - axes[i, j].set_title(f"$\partial I_{{{['R', 'G', 'B'][j]}}}/\partial{{{['x', 'y'][j]}}}$") -plt.suptitle("Jacobian") \ No newline at end of file diff --git a/_downloads/8f59a997c178a3e2bb89f1f4ce7dc2b0/operator-4_01.png b/_downloads/8f59a997c178a3e2bb89f1f4ce7dc2b0/operator-4_01.png deleted file mode 100644 index ea2aefc590a07844251020f0e996cc4b8b7cc084..0000000000000000000000000000000000000000 GIT binary patch literal 0 HcmV?d00001 literal 5738 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b/_downloads/9029f349dcba6220309b295a9140982b/operator-2.py deleted file mode 100644 index fb8d4844..00000000 --- a/_downloads/9029f349dcba6220309b295a9140982b/operator-2.py +++ /dev/null @@ -1,43 +0,0 @@ -import numpy as np -import pyxu.operator as pxo - -rng = np.random.default_rng(2) -D, M, N = 2, 500, 200 -rnd_points = lambda _: rng.normal(scale=rng.uniform(0.25, 0.5, size=(D,)), size=(_, D)) -rnd_offset = lambda: rng.uniform(-1, 1, size=(D,)) -scale = 20 -x = np.concatenate( - [ - rnd_points(M) + rnd_offset() * scale, - rnd_points(M) + rnd_offset() * scale, - rnd_points(M) + rnd_offset() * scale, - rnd_points(M) + rnd_offset() * scale, - rnd_points(M) + rnd_offset() * scale, - ], - axis=0, -) -z = np.concatenate( - [ - rnd_points(N) + rnd_offset() * scale, - rnd_points(N) + rnd_offset() * scale, - rnd_points(N) + rnd_offset() * scale, - rnd_points(N) + rnd_offset() * scale, - rnd_points(N) + rnd_offset() * scale, - ], - axis=0, -) - -kwargs = dict( - x=x, - z=z, - isign=-1, - eps=1e-3, -) -A = pxo.NUFFT.type3(**kwargs, chunked=True) -x_chunks, z_chunks = A.auto_chunk( - max_mem=.1, - max_anisotropy=1, -) -A.allocate(x_chunks, z_chunks) -fig = A.diagnostic_plot('x') -fig.show() \ No newline at end of file diff --git a/_downloads/90b6ede7cd0b624bf04b02a069518152/operator-13_00.pdf b/_downloads/90b6ede7cd0b624bf04b02a069518152/operator-13_00.pdf deleted file mode 100644 index 4f9d0109c16c2e799a78d6a56aaca61c02f5cf0a..0000000000000000000000000000000000000000 GIT binary patch literal 0 HcmV?d00001 literal 60624 zcmbsR2|Uzo+dqz%2$ik6D%sZ%DayVTku7_XElHL#_I)jd7G#%g$gZ+g_Cb^(A)!%Y z-zFvo(-@59cYZ$Ox}W>LzxVff{?GUSx?iuW<~rs)&tp5^$NM%Qd=2cNS;DERd zeNpb87HGO5ym_VJFG!jj+;VZS_vV$Qe!T4Ot!3hE=k36Ip878g?YzAmJQ2JXppOS6 zO`Pm*J0l!yed9jEMau?GS}*tJt0a{`)tGeMt$?Xg^#qXt!CwS zJR{v!F{Sxbb3bNV?8JexucwWled5`g+F7sJ*=gQM4WsOAlXf;pVLL?=Jj>-fD?Dvm zm}cD077?=m|4FbV+wP?Akb5Umc9J8Vo3?CL!nS_w;Lj!&0wLpGjA6Hb*oUHU1P@(VaQSa^KEHyqwqO4~h+tlXQ 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  • +
    __add__(other)[source]#
    @@ -484,6 +716,7 @@

    pyxu.abc.operatorAddRule

    +
    __sub__(other)[source]#
    @@ -503,6 +736,7 @@

    pyxu.abc.operator
    __neg__()[source]#
    @@ -516,6 +750,7 @@

    pyxu.abc.operator
    __mul__(other)[source]#
    @@ -543,6 +778,7 @@

    pyxu.abc.operatorScaleRule, ChainRule

    +
    __pow__(k)[source]#
    @@ -565,6 +801,7 @@

    pyxu.abc.operatorPowerRule

    +
    argscale(scalar)[source]#
    @@ -585,6 +822,7 @@

    pyxu.abc.operatorArgScaleRule

    +
    argshift(shift)[source]#
    @@ -605,6 +843,7 @@

    pyxu.abc.operatorArgShiftRule

    +
    squeeze()[source]#
    @@ -615,6 +854,7 @@

    pyxu.abc.operator
    expr(level=0, strip=True)[source]#
    @@ -653,7 +893,9 @@

    pyxu.abc.operator
    class Map(shape)[source]#
    @@ -677,6 +919,7 @@

    pyxu.abc.operator
    apply(arr)[source]#
    @@ -693,6 +936,7 @@

    pyxu.abc.operator
    __call__(arr)[source]#
    @@ -706,6 +950,7 @@

    pyxu.abc.operator
    property lipschitz: Real#
    @@ -743,6 +988,7 @@

    pyxu.abc.operator
    estimate_lipschitz(**kwargs)[source]#
    @@ -772,7 +1018,9 @@

    pyxu.abc.operator
    class Func(shape)[source]#
    @@ -805,7 +1053,9 @@

    pyxu.abc.operator
    class DiffMap(shape)[source]#
    @@ -857,6 +1107,7 @@

    pyxu.abc.operator
    property diff_lipschitz: Real#
    @@ -894,6 +1145,7 @@

    pyxu.abc.operator
    estimate_diff_lipschitz(**kwargs)[source]#
    @@ -923,7 +1175,9 @@

    pyxu.abc.operator
    class DiffFunc(shape)[source]#
    @@ -965,7 +1219,9 @@

    pyxu.abc.operator
    class ProxFunc(shape)[source]#
    @@ -1010,6 +1266,7 @@

    pyxu.abc.operator
    fenchel_prox(arr, sigma)[source]#
    @@ -1041,6 +1298,7 @@

    pyxu.abc.operator
    moreau_envelope(mu)[source]#
    @@ -1083,56 +1341,58 @@

    pyxu.abc.operator\(f^{\mu}\) is strongly-convex.

    Example

    Construct and plot the Moreau envelope of the \(\ell_{1}\)-norm:

    -
    import numpy as np
    -import matplotlib.pyplot as plt
    -from pyxu.abc import ProxFunc
    +
    import numpy as np
    +import matplotlib.pyplot as plt
    +from pyxu.abc import ProxFunc
     
    -class L1Norm(ProxFunc):
    -    def __init__(self, dim: int):
    -        super().__init__(shape=(1, dim))
    +class L1Norm(ProxFunc):
    +    def __init__(self, dim: int):
    +        super().__init__(shape=(1, dim))
         def apply(self, arr):
    -        return np.linalg.norm(arr, axis=-1, keepdims=True, ord=1)
    +        return np.linalg.norm(arr, axis=-1, keepdims=True, ord=1)
         def prox(self, arr, tau):
    -        return np.clip(np.abs(arr)-tau, a_min=0, a_max=None) * np.sign(arr)
    +        return np.clip(np.abs(arr)-tau, a_min=0, a_max=None) * np.sign(arr)
     
     N = 512
     l1_norm = L1Norm(dim=N)
     mus = [0.1, 0.5, 1]
     smooth_l1_norms = [l1_norm.moreau_envelope(mu) for mu in mus]
     
    -x = np.linspace(-1, 1, N)[:, None]
    -labels=['mu=0']
    -labels.extend([f'mu={mu}' for mu in mus])
    -plt.figure()
    -plt.plot(x, l1_norm(x))
    +x = np.linspace(-1, 1, N)[:, None]
    +labels=['mu=0']
    +labels.extend([f'mu={mu}' for mu in mus])
    +plt.figure()
    +plt.plot(x, l1_norm(x))
     for f in smooth_l1_norms:
    -    plt.plot(x, f(x))
    -plt.legend(labels)
    -plt.title('Moreau Envelope')
    +    plt.plot(x, f(x))
    +plt.legend(labels)
    +plt.title('Moreau Envelope')
     
    -labels=[f'mu={mu}' for mu in mus]
    -plt.figure()
    +labels=[f'mu={mu}' for mu in mus]
    +plt.figure()
     for f in smooth_l1_norms:
    -    plt.plot(x, f.grad(x))
    -plt.legend(labels)
    -plt.title('Derivative of Moreau Envelope')
    +    plt.plot(x, f.grad(x))
    +plt.legend(labels)
    +plt.title('Derivative of Moreau Envelope')
     

    (Source code)

    -../../_images/operator-1_00.png +../../_images/operator-1_00.png

    (png, hires.png, pdf)#

    -../../_images/operator-1_01.png +../../_images/operator-1_01.png

    (png, hires.png, pdf)#

    + +
    class ProxDiffFunc(shape)[source]#
    @@ -1149,6 +1409,7 @@

    pyxu.abc.operator
    class QuadraticFunc(shape, Q=None, c=None, t=0)[source]#
    @@ -1206,13 +1467,16 @@

    pyxu.abc.operator
    _quad_spec()[source]#

    Canonical quadratic parameterization.

    Useful for some internal methods, and overloaded during operator arithmetic.

    + +
    class LinOp(shape)[source]#
    @@ -1251,11 +1515,13 @@

    pyxu.abc.operator
    property T: OpT#

    Return the (M, N) adjoint of \(\mathbf{A}\).

    +
    to_sciop(dtype=None, gpu=False)[source]#
    @@ -1276,6 +1542,7 @@

    pyxu.abc.operator
    estimate_lipschitz(**kwargs)[source]#
    @@ -1283,7 +1550,7 @@

    pyxu.abc.operator
    Parameters:

    +
    gram()[source]#
    @@ -1384,6 +1654,7 @@

    pyxu.abc.operator
    cogram()[source]#
    @@ -1403,6 +1674,7 @@

    pyxu.abc.operator
    pinv(arr, damp, kwargs_init=None, kwargs_fit=None)[source]#
    @@ -1450,6 +1722,7 @@

    pyxu.abc.operator\(\tau > 0\) corresponds to the damp parameter.

    +
    dagger(damp, kwargs_init=None, kwargs_fit=None)[source]#
    @@ -1470,6 +1743,7 @@

    pyxu.abc.operator
    classmethod from_array(A, enable_warnings=True)[source]#
    @@ -1489,7 +1763,9 @@

    pyxu.abc.operator
    class SquareOp(shape)[source]#
    @@ -1508,7 +1784,7 @@

    pyxu.abc.operator
    Parameters:

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