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Biconjugate gradient stabilized method

Known as: Bi-CGSTAB, BiCGStab 
In numerical linear algebra, the biconjugate gradient stabilized method, often abbreviated as BiCGSTAB, is an iterative method developed by H. A. van… 
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Related topics

Related topics

15 relations
Biconjugate gradient methodConjugate gradient methodGeneralized minimal residual methodGradient method

Broader (1)

Numerical linear algebra

Papers overview

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2012
2012
Multi-block/multi-core SSOR preconditioner for the QCD quark solver for K computer
We study the algorithmic optimization and performance tuning of the Lattice QCD clover-fermion solver for the K computer. We… 
2011
2011
Development of a parallelized 2D/2D-axisymmetric Navier-Stokes equation solver for all-speed gas flows
Highly Cited
2010
Highly Cited
2010
Interpreting IDR as a Petrov--Galerkin Method
The induced dimension reduction (IDR) method of Sonneveld and van Gijzen [SIAM J. Sci. Comput., 31 (2008), pp. 1035-1062] is… 
2010
2010
Double pass variants for multi-shift BiCGStab(l)
In analogy to Neuberger’s double-pass algorithm for the Conjugate Gradient inversion with multishifts we introduce a double-pass… 
2010
2010
Generalized global conjugate gradient squared algorithm
2010
2010
The reordered BiCGStab method for distributed memory computer systems
2008
2008
Calibrating Least Squares Covariance Matrix Problems with Equality and Inequality Constraints
In many applications in finance, insurance, and reinsurance, one seeks a solution of finding a covariance matrix satisfying a… 
2005
2005
Block SOR Preconditioned Projection Methods for Kronecker Structured Markovian Representations
Kronecker structured representations are used to cope with the state space explosion problem in Markovian modeling and analysis… 
1998
1998
The Explicit Jump Immersed Interface Method and Interface Problems for Differential Equations
1995
1995
MINIMOS-NT: A Generic Simulator for Complex Semiconductor Devices
MINIMOS-NT, a generic device simulator is presented. This simulator is capable of dealing with complex device geometries as well… 
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