#include <MatrixFunctors.hpp>
Inheritance diagram for Cholesky:

Positive definite <=> positive eigenvalues. Note that the UT sqrt is not unique, and that m = U*transpose(U) (where U=UTsqrt(m)) only if m is symmetric.
Definition at line 546 of file MatrixFunctors.hpp.
Public Member Functions | |
| Cholesky () | |
| template<class BaseClass> | |
| void | operator() (const ConstMatrixBase< T, BaseClass > &m) throw (MatrixException) |
| template<class BaseClass2> | |
| void | backSub (RefVectorBase< T, BaseClass2 > &b) const throw (MatrixException) |
Public Attributes | |
| Matrix< T > | L |
| Lower triangular and Upper triangular Cholesky decompositions. | |
| Matrix< T > | U |
| Lower triangular and Upper triangular Cholesky decompositions. | |
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Definition at line 549 of file MatrixFunctors.hpp. |
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Definition at line 610 of file MatrixFunctors.hpp. References GPSTK_THROW, and Matrix::rows(). Referenced by MatrixTest6(). |
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Reimplemented in CholeskyCrout. Definition at line 553 of file MatrixFunctors.hpp. References GPSTK_THROW, and SQRT. |
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Lower triangular and Upper triangular Cholesky decompositions.
Definition at line 639 of file MatrixFunctors.hpp. Referenced by SRI::addAPrioriInformation(), SRIleastSquares::dataUpdate(), gpstk::inverseChol(), MatrixTest6(), and SRIFilter::measurementUpdate(). |
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Lower triangular and Upper triangular Cholesky decompositions.
Definition at line 639 of file MatrixFunctors.hpp. Referenced by MatrixTest6(). |
1.3.9.1