Preconditioning is a key factor to accelerate the convergence of sparse eigensolvers. The present communication describes the acceleration of a parallel Jacobi-Davidson algorithm by using Block FSAI (BFSAI) as a preconditioner for symmetric positive definite eigenproblems. BFSAI proves a robust and efficient preconditioner in a number of test cases arising from the Finite Element discretization of 3D fluid-dynamical and mechanical real engineering applications
Computing some eigenpairs of a Finite Element (FE) flow model is an important task. Parallel computa...
A parallel algorithm based on the S-dimensional minimization of the Rayleigh quotient is proposed to...
Adaptive Block FSAI (ABF) is a novel preconditioner which has proved efficient for the parallel solu...
The choice of the preconditioner is a key factor to accelerate the convergence of eigensolvers for l...
The present paper describes a parallel preconditioned algorithm for the solution of partial eigenval...
We exploit an optimization method, called DACG, which sequentially computes the smallest eigenpairs...
A novel parallel preconditioner for symmetric positive definite matrices is developed coupling a gen...
The Jacobi\u2013Davidson (JD) algorithm is considered one of the most efficient eigensolvers current...
The present paper describes a parallel preconditioned algorithm for the solution of partial eigenval...
An adaptive algorithm is presented to generate automatically the nonzero pattern of the block factor...
Block variants of the Jacobi-Davidson method for computing a few extreme eigenpairs of a large spars...
Adaptive block factorized sparse approximate inverse (FSAI) (ABF) is a novel al- gebraic preconditio...
The Jacobi\u2013Davidson (JD) algorithm was recently proposed for evaluating a number of the eigenva...
Adaptive Block FSAI (ABF) is an algebraic preconditioner for the efficient parallel solution of symm...
A novel parallel preconditioner combining a generalized Factored Sparse Approximate Inverse (FSAI) w...
Computing some eigenpairs of a Finite Element (FE) flow model is an important task. Parallel computa...
A parallel algorithm based on the S-dimensional minimization of the Rayleigh quotient is proposed to...
Adaptive Block FSAI (ABF) is a novel preconditioner which has proved efficient for the parallel solu...
The choice of the preconditioner is a key factor to accelerate the convergence of eigensolvers for l...
The present paper describes a parallel preconditioned algorithm for the solution of partial eigenval...
We exploit an optimization method, called DACG, which sequentially computes the smallest eigenpairs...
A novel parallel preconditioner for symmetric positive definite matrices is developed coupling a gen...
The Jacobi\u2013Davidson (JD) algorithm is considered one of the most efficient eigensolvers current...
The present paper describes a parallel preconditioned algorithm for the solution of partial eigenval...
An adaptive algorithm is presented to generate automatically the nonzero pattern of the block factor...
Block variants of the Jacobi-Davidson method for computing a few extreme eigenpairs of a large spars...
Adaptive block factorized sparse approximate inverse (FSAI) (ABF) is a novel al- gebraic preconditio...
The Jacobi\u2013Davidson (JD) algorithm was recently proposed for evaluating a number of the eigenva...
Adaptive Block FSAI (ABF) is an algebraic preconditioner for the efficient parallel solution of symm...
A novel parallel preconditioner combining a generalized Factored Sparse Approximate Inverse (FSAI) w...
Computing some eigenpairs of a Finite Element (FE) flow model is an important task. Parallel computa...
A parallel algorithm based on the S-dimensional minimization of the Rayleigh quotient is proposed to...
Adaptive Block FSAI (ABF) is a novel preconditioner which has proved efficient for the parallel solu...