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Adding, subtracting, multiplying, and finding the determinant of matrices.
Calculating a large power of a matrix, using matrix diagonalization if possible.
Multiplying a chain of matrices of different sizes, and finding the most efficient order to multiply them in (see https://practice.geeksforgeeks.org/problems/matrix-chain-multiplication/0)
LU factorization
Gaussian elimination, with exceptions thrown for undetermined or linearly dependent systems.
Algorithm to convert a linearly dependent matrix (or system) to a linearly independent matrix without loss of information (only redundancy.
Maybe these algorithms should be written as a C++ STL template so that they can be used with any data type (ie double, int, etc)
Use OpenMP or another parallelization library to make these algorithms as efficient as possible.
The text was updated successfully, but these errors were encountered:
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Adding, subtracting, multiplying, and finding the determinant of matrices.
Calculating a large power of a matrix, using matrix diagonalization if possible.
Multiplying a chain of matrices of different sizes, and finding the most efficient order to multiply them in (see https://practice.geeksforgeeks.org/problems/matrix-chain-multiplication/0)
LU factorization
Gaussian elimination, with exceptions thrown for undetermined or linearly dependent systems.
Algorithm to convert a linearly dependent matrix (or system) to a linearly independent matrix without loss of information (only redundancy.
Maybe these algorithms should be written as a C++ STL template so that they can be used with any data type (ie double, int, etc)
Use OpenMP or another parallelization library to make these algorithms as efficient as possible.
The text was updated successfully, but these errors were encountered: