Online Matrix Processor
The free online Matrice Processor array operators, matrix operators and other matrix functionality.
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.
Online Matrix Calculator
Online Matrix Generator
Online Matrix Tutorial
Matrix Add A+B
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 Transform Row Echelon Form
Matrix Transform Reduced Row Echelon
TODO: Rank, complex, different size, Gauss-Jordan Elimination, verbose conjugate
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