Ginkgo
Generated from pipelines/1330831941 branch based on master. Ginkgo version 1.8.0
A numerical linear algebra library targeting many-core architectures
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The Preconditioner namespace. More...
Classes | |
struct | block_interleaved_storage_scheme |
Defines the parameters of the interleaved block storage scheme used by block-Jacobi blocks. More... | |
class | Ic |
The Incomplete Cholesky (IC) preconditioner solves the equation for a given lower triangular matrix L and the right hand side b (can contain multiple right hand sides). More... | |
class | Ilu |
The Incomplete LU (ILU) preconditioner solves the equation for a given lower triangular matrix L, an upper triangular matrix U and the right hand side b (can contain multiple right hand sides). More... | |
class | Isai |
The Incomplete Sparse Approximate Inverse (ISAI) Preconditioner generates an approximate inverse matrix for a given square matrix A, lower triangular matrix L, upper triangular matrix U or symmetric positive (spd) matrix B. More... | |
class | Jacobi |
A block-Jacobi preconditioner is a block-diagonal linear operator, obtained by inverting the diagonal blocks of the source operator. More... | |
Typedefs | |
template<typename ValueType = default_precision, typename IndexType = int32> | |
using | LowerIsai = Isai< isai_type::lower, ValueType, IndexType > |
template<typename ValueType = default_precision, typename IndexType = int32> | |
using | UpperIsai = Isai< isai_type::upper, ValueType, IndexType > |
template<typename ValueType = default_precision, typename IndexType = int32> | |
using | GeneralIsai = Isai< isai_type::general, ValueType, IndexType > |
template<typename ValueType = default_precision, typename IndexType = int32> | |
using | SpdIsai = Isai< isai_type::spd, ValueType, IndexType > |
Enumerations | |
enum | isai_type { lower, upper, general, spd } |
This enum lists the types of the ISAI preconditioner. More... | |
The Preconditioner namespace.
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strong |
This enum lists the types of the ISAI preconditioner.
ISAI can either be generated for a general square matrix, a lower triangular matrix, an upper triangular matrix or an spd matrix.