For solving systems of linear algebraic equations with block-tridiagonal matrices arising in geoelectrics problems, the parallel matrix sweep algorithm, conjugate gradient method with preconditioner, and square root method are proposed and implemented numerically on multi-core CPU Intel with graphics processors NVIDIA. Investigation of efficiency and optimization of parallel algorithms for solving the problem with quasi-model data are performed. © 2012
Abstract. Algebraic multigrid methods for large, sparse linear systems are a necessity in many compu...
For the solution of discretized ordinary or partial differential equations it is necessary to solve ...
The research conducted in this thesis provides a robust implementation of a preconditioned iterative...
In this paper, we consider a new form of the arithmetic mean method for solving large block tridiago...
AbstractIn this paper, we consider a new form of the arithmetic mean method for solving large block ...
In this paper, we consider a new form of the arithmetic mean method for solving large block tridiago...
AbstractWith the further development of the electromagnetic exploration technologies, the forward an...
This paper is concerned with the solution of block tridiagonal linear algebraic systems by two diffe...
Solvers for elliptic partial differential equations are needed in a wide area of scientific applicat...
本論文對線性三對角方程組之解法提出平行演算法於超立方體網路 (hypercube network), 並且此平行演算法能達到最佳費用 (optimalcost ) O(N). 討論的解法包含 (1)循...
This paper is concerned with the parallel implementation of two splittings methods for solving block...
We formalize the concept of patm!kZfitorhztim as a set of scalar factorizations. By means of this co...
This paper shows the abilities of the parallel processing in the solution of linear equation systems...
IEEE Computer SocietyInternational audienceIn this paper, we aim to introduce a new perspective when...
The hardware-oriented algorithms for solution of the linear algebraic equation systems with real and...
Abstract. Algebraic multigrid methods for large, sparse linear systems are a necessity in many compu...
For the solution of discretized ordinary or partial differential equations it is necessary to solve ...
The research conducted in this thesis provides a robust implementation of a preconditioned iterative...
In this paper, we consider a new form of the arithmetic mean method for solving large block tridiago...
AbstractIn this paper, we consider a new form of the arithmetic mean method for solving large block ...
In this paper, we consider a new form of the arithmetic mean method for solving large block tridiago...
AbstractWith the further development of the electromagnetic exploration technologies, the forward an...
This paper is concerned with the solution of block tridiagonal linear algebraic systems by two diffe...
Solvers for elliptic partial differential equations are needed in a wide area of scientific applicat...
本論文對線性三對角方程組之解法提出平行演算法於超立方體網路 (hypercube network), 並且此平行演算法能達到最佳費用 (optimalcost ) O(N). 討論的解法包含 (1)循...
This paper is concerned with the parallel implementation of two splittings methods for solving block...
We formalize the concept of patm!kZfitorhztim as a set of scalar factorizations. By means of this co...
This paper shows the abilities of the parallel processing in the solution of linear equation systems...
IEEE Computer SocietyInternational audienceIn this paper, we aim to introduce a new perspective when...
The hardware-oriented algorithms for solution of the linear algebraic equation systems with real and...
Abstract. Algebraic multigrid methods for large, sparse linear systems are a necessity in many compu...
For the solution of discretized ordinary or partial differential equations it is necessary to solve ...
The research conducted in this thesis provides a robust implementation of a preconditioned iterative...