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LINE Solver (C++)
Templated C++ port of the LINE queueing solver
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Real Schur factorization A = Z T Z^T, with Z orthogonal and T upper quasi-triangular: 1 x 1 diagonal blocks for real eigenvalues and 2 x 2 blocks for complex conjugate pairs. More...
#include <line/util/eig.h>
Public Attributes | |
| Matrix< double > | Z |
| orthogonal Schur vectors | |
| Matrix< double > | T |
| upper quasi-triangular factor | |
Real Schur factorization A = Z T Z^T, with Z orthogonal and T upper quasi-triangular: 1 x 1 diagonal blocks for real eigenvalues and 2 x 2 blocks for complex conjugate pairs.
| Matrix<double> line::RealSchur::T |
upper quasi-triangular factor
Definition at line 171 of file eig.h.
Referenced by line::fluid::aoi_solve_singlebuffer(), line::fj::fj_compute_t_nare(), line::mam::mfq_multiregime(), line::schur_decomposition(), line::schur_reorder(), and line::sylvester_schur().
| Matrix<double> line::RealSchur::Z |
orthogonal Schur vectors
Definition at line 170 of file eig.h.
Referenced by line::fluid::aoi_solve_singlebuffer(), line::fj::fj_compute_t_nare(), line::mam::mfq_multiregime(), line::schur_decomposition(), line::schur_reorder(), and line::sylvester_schur().