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GetFEM
5.4.4
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Include standard gmm iterative solvers (cg, gmres, ...) More...
#include "gmm_iter.h"#include "gmm_precond_diagonal.h"#include "gmm_precond_ildlt.h"#include "gmm_precond_ildltt.h"#include "gmm_precond_mr_approx_inverse.h"#include "gmm_precond_ilu.h"#include "gmm_precond_ilut.h"#include "gmm_precond_ilutp.h"#include "gmm_solver_cg.h"#include "gmm_solver_bicgstab.h"#include "gmm_solver_qmr.h"#include "gmm_solver_constrained_cg.h"#include "gmm_solver_Schwarz_additive.h"#include "gmm_modified_gram_schmidt.h"#include "gmm_tri_solve.h"#include "gmm_solver_gmres.h"#include "gmm_solver_bfgs.h"#include "gmm_least_squares_cg.h"Go to the source code of this file.
Functions | |
| template<typename FUNC , typename T > | |
| T | gmm::find_root (const FUNC &G, T a=T(0), T b=T(1), T tol=gmm::default_tol(T())) |
| mixed method to find a zero of a real function G, a priori between a and b. More... | |
Include standard gmm iterative solvers (cg, gmres, ...)
Definition in file gmm_iter_solvers.h.
| T gmm::find_root | ( | const FUNC & | G, |
| T | a = T(0), |
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| T | b = T(1), |
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| T | tol = gmm::default_tol(T()) |
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| ) |
mixed method to find a zero of a real function G, a priori between a and b.
If the zero is not between a and b, iterations of secant are applied. When a convenient interval is found, iterations of dichotomie and regula falsi are applied.
Definition at line 51 of file gmm_iter_solvers.h.