Mathematics |
Function Summary
The sparse matrix functions are located in the MATLAB sparfun
directory.
Category |
Function |
Description |
Elementary sparse matrices |
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Sparse identity matrix. |
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Sparse uniformly distributed random matrix. |
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Sparse normally distributed random matrix. |
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Sparse random symmetric matrix. |
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Sparse matrix formed from diagonals. |
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Full to sparse conversion |
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Create sparse matrix. |
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Convert sparse matrix to full matrix. |
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Find indices of nonzero elements. |
|
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Import from sparse matrix external format. |
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Working with sparse matrices |
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Number of nonzero matrix elements. |
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Nonzero matrix elements. |
|
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Amount of storage allocated for nonzero matrix elements. |
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Replace nonzero sparse matrix elements with ones. |
|
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Allocate space for sparse matrix. |
|
|
True for sparse matrix. |
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Apply function to nonzero matrix elements. |
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Visualize sparsity pattern. |
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Graph theory |
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Plot graph, as in "graph theory." |
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Elimination tree. |
|
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Plot elimination tree. |
|
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Lay out tree or forest. |
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Plot picture of tree. |
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Reordering algorithms |
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Column approximate minimum degree permutation. |
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Symmetric approximate minimum degree permutation. |
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Symmetric reverse Cuthill-McKee permutation. |
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Column permutation. |
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Random permutation. |
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Dulmage-Mendelsohn permutation. |
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Linear algebra |
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A few eigenvalues. |
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A few singular values. |
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Incomplete LU factorization. |
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Incomplete Cholesky factorization. |
|
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Estimate the matrix 2-norm. |
|
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1-norm condition number estimate. |
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Structural rank. |
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Linear equations (iterative methods) |
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BiConjugate Gradients Method. |
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BiConjugate Gradients Stabilized Method. |
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Conjugate Gradients Squared Method. |
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Generalized Minimum Residual Method. |
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LSQR implementation of Conjugate Gradients on the Normal Equations. |
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Minimum Residual Method. |
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Preconditioned Conjugate Gradients Method. |
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Quasi-Minimal Residual Method. |
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Symmetric LQ method |
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Miscellaneous |
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Form least squares augmented system. |
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Set parameters for sparse matrix routines. |
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Symbolic factorization analysis. |
Sparse Matrices | Introduction |
© 1994-2005 The MathWorks, Inc.