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The zeros/roots of the spherical Hankel function of the second kind #195
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I want to add to the comments at the start of the file but I do not have the right to make the modifications. |
Thanks, I opened #196 to incorporate your changes. Note, even if you don't have rights, you can always create a pull request from a fork, see: |
https://github.com/sfstoolbox/sfs-matlab/blob/master/SFS_general/sphbesselh_zeros.m
find zero and root for the spherical Hankel function of the first kind.
However:
% The zeros/roots of the spherical Hankel function of the second kind
% can be obtained based on the following relationship.
% suppose z = x + iy is a zero for the spherical Hankel function of the first kind.
% then z = -ix + y, and z = -ix -y are zeros for the the spherical Hankel function of the second kind.
Please add this to the https://github.com/sfstoolbox/sfs-matlab/blob/master/SFS_general/sphbesselh_zeros.m
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