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We check for every node from the smaller LL, if there exists SAME NODE(not just same value) in the bigger LL, then we return that node, else we return null.
TC: O(M*N) where M is the length of smaller LL and N is the length of bigger LL.
Hashing improvement
We take a hashmap.
While traversing first LL we put the node(not node value) in the hashmap.
While traversing the second LL we check if the node is present in the hashmap or not.
If present then we return that node, else we return null
TC: O(M+N)- Assuming hashing works in O(1)
SC: O(M+N)- (Hashmap)
Constant space O(N) Time optimization
We calculate the length of both LLs.
We move the pointers of the larger LL to the difference of the length of the two LLs.
We traverse both LLs simultaneously.
If we find the same node, then we return that node, else return null.
TC: O(N)- N is the length of the longer LL
SC: O(1)
Code
classSolution {
public:
ListNode* getIntersectionNode(ListNode* headA, ListNode* headB)
{
if (headA == NULL || headB == NULL) returnNULL; // Remember this case also, you forgotint len1 = 0, len2 = 0;
ListNode *ptr1 = headA, *ptr2 = headB;
while (ptr1 != NULL) {
len1++;
ptr1 = ptr1->next;
}
while (ptr2 != NULL) {
len2++;
ptr2 = ptr2->next;
}
ptr1 = headA, ptr2 = headB;
if (len1 > len2) {
int temp = len1 - len2;
while (temp--) {
ptr1 = ptr1->next;
}
} else {
int temp = len2 - len1;
while (temp--) {
ptr2 = ptr2->next;
}
}
while (ptr1 != NULL && ptr2 != NULL) {
if (ptr1 == ptr2) {
return ptr1;
}
ptr1 = ptr1->next;
ptr2 = ptr2->next;
}
returnNULL;
}
};
Same complexity another method.
we take two pointers, one from headA and one from headB.
move both of then simultaneously.
if any of the pointers reach to Null, then set that pointer to the start of the other LL.
Then if insertion point present both the pointers point to the same node, then return that node.