24. Palindromic Partitioning
The problem can be found at the following link: Question Link
My Approach
I use recursion and memoization DP to find the minimum number of cuts required to partition a given string into palindromic substrings.
I maintain a 2D DP array,
dp, wheredp[i][j]represents the minimum number of cuts needed to make the substringstr[i...j]a palindrome.To compute
dp[i][j], I iterate over all possible substrings within the range(i, j).If the substring is already a palindrome,
dp[i][j]is set to 0.If not, I calculate
dp[i][j]by considering all possible cuts betweeniandjand choose the minimum.
Time and Auxiliary Space Complexity
Time Complexity:
O(n*n), where n is the length of the input stringstr.Auxiliary Space Complexity:
O(n*n), as we use a 2D DP array of size n x n.
Code (C++)
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