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See:
Description
| Interface Summary | |
|---|---|
| FloatIterationMonitor | Monitors the iterative solution process for convergence and divergence. |
| FloatIterationReporter | Reports on the progress of an iterative solver |
| FloatIterativeSolver | Iterative linear solver. |
| Class Summary | |
|---|---|
| AbstractFloatIterationMonitor | Partial implementation of an iteration reporter |
| AbstractFloatIterativeSolver | Partial implementation of an iterative solver |
| CGLSFloatIterationMonitor | |
| DefaultFloatIterationMonitor | Default iteration monitor. |
| FloatBiCG | BiCG solver. |
| FloatBiCGstab | BiCG stablized solver. |
| FloatCG | Conjugate Gradients solver. |
| FloatCGLS | CGLS is Conjugate Gradient for Least Squares method used for solving large-scale, ill-posed inverse problems of the form: b = A*x + noise. |
| FloatCGS | Conjugate Gradients squared solver. |
| FloatChebyshev | Chebyshev solver. |
| FloatGivensRotation | Givens plane rotation |
| FloatGMRES | GMRES solver. |
| FloatHyBR | HyBR is a Hybrid Bidiagonalization Regularization method used for solving large-scale, ill-posed inverse problems of the form: b = A*x + noise The method combines an iterative Lanczos Bidiagonalization (LBD) Method with an SVD-based regularization method to stabilize the semiconvergence behavior that is characteristic of many ill-posed problems. |
| FloatIR | Iterative Refinement. |
| FloatMRNSD | MRNSD is Modified Residual Norm Steepest Descent method used for solving large-scale, ill-posed inverse problems of the form: b = A*x + noise. |
| FloatQMR | Quasi-Minimal Residual method. |
| HyBRFloatIterationMonitor | |
| MRNSDFloatIterationMonitor | |
| NoFloatIterationReporter | An iteration reporter which does nothing. |
| Enum Summary | |
|---|---|
| FloatNotConvergedException.Reason | Possible reasons for lack of convergence |
| Exception Summary | |
|---|---|
| FloatNotConvergedException | Signals lack of convergence of an iterative process |
| IterativeSolverFloatNotConvergedException | Exception for lack of convergence in a linear problem. |
Iterative solvers
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