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public interface Tridiagonal<N extends Number>
Any symmetric/hermitian matrix [A] can be factorized by similarity transformations into the form, [A]=[Q][D][Q]T where [Q] is an orthogonal/unitary matrix and [D] is a real symmetric tridiagonal matrix.
| Method Summary | |
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MatrixStore<N> |
getD()
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MatrixStore<N> |
getQ()
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| Methods inherited from interface org.ojalgo.matrix.decomposition.MatrixDecomposition |
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compute, equals, equals, getInverse, getInverse, isComputed, isFullSize, isSolvable, reconstruct, reset, solve, solve |
| Method Detail |
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MatrixStore<N> getD()
MatrixStore<N> getQ()
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