Each function is also implemented in Verilog, VHDL, C++ and Java that can be downloaded for a fee.

Matrix processing functions include Cross and dot products, Matrix multiplication, Echhelon and reduced echelon, determinant, Gaussian elimination, equation solver functionality.

The tool supports up to 16x16 matrix .

Input can be Real or Complex number. Enter complex numbers as RjI where R is the real part, I is the Imaginary part and the j is the text seperator. 3.0j5.7

I use Matrix Processor tool to verify my matrix operations. It helps to debugging. I hope it helps to you too. Enjoy...

- Row Echelon Form: A matrix is in echelon form if it has the shape resulting of a Gaussian elimination. All nonzero rows are above any rows of all zeroes. The leading coefficient (not necessarily 1) of a nonzero row is always strictly to the right of the leading coefficient of the row above it.
- A matrix is in reduced row echelon form (also called row canonical form) if it is in row echelon form and every leading coefficient is 1 and is the only nonzero entry in its column.
- If you need more then 16x16 input matrix calculation, contact me. I can enable the tool to calculate higher matrix sizes.

Matrix Solver

Matrix Minimizer

Online Matrix Calculator

Online Matrix Generator

Online Matrix Tutorial

Minimalizator

Simplifier

Analyzer

Maker

Matrix Substract A-B

Element-wise multiply A.*B

Element-wise power A.^B

Right array division A./B (A/B)

Left array division A.\B (B/A)

Array transpose A.'

Matrix multiplication A*B

Matrix Right division B/A

Matrix Left Division AB

Matrix Power A^B

Matrix Complex conjeguate transpoze A'

Matrix Cross product

Matrix Dot product

Matrix kron Kronecker tensor product

Matrix surfnorm Compute and display 3-D surface normals

Matrix tril Lower triangular part of matrix

Matrix triu Upper triangular part of matrix

Matrix transpose

Systems

Row

Matrix Transform Row Echelon Form

Matrix Transform Reduced Row Echelon

Solve Equation

Matrix Inverse

Matrix Determinant

TODO: Rank, complex, different size, Gauss-Jordan Elimination, verbose conjugate

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