AbstractIn this paper we study the convergence analysis of the Modified Preconditioned Simultaneous Displacement (MPSD) method when A is a two-cyclic matrix. Convergence conditions and optimum values of the parameters are determined in case the eigenvalues of the associated Jacobi iteration matrix are either all real or all imaginary
AbstractLet v denote the spectral radius of JAB, the block Jacobi iteration matrix. For the classes ...
AbstractThe modified overrelaxation (MSOR) method is applied to a linear system Ax=b, where A has pr...
AbstractFor the solution of the linear system Ax=(I−T)x=c (1), where T is a weakly cyclic of index p...
AbstractIn this paper, we analyse the convergence of the preconditioned simultaneous displacement (P...
AbstractIn this paper we study the convergence analysis of the Modified Preconditioned Simultaneous ...
AbstractFor the numerical solution of a linear system whose matrix coefficient is block 2-cyclic con...
AbstractIn order to solve a linear system Ax = b, Hadjidimos et al. (1992) defined a class of modifi...
AbstractFor the solution of the linear system Ax = b, where A is block p-cyclic, the block SOR itera...
AbstractFor the solution of the linear system Ax=(I−T)x=c (1), where T is a weakly cyclic of index p...
AbstractFor the numerical solution of a linear system whose matrix coefficient is block 2-cyclic con...
AbstractThus far for an n × n complex nonsingular matrix A, the symmetric successive overrelaxation ...
For the solution of the linear system Ax = b, where A is block p-cyclic, the block SOR iter-aLive me...
AbstractSome comparison results between Jacobi iterative method with the modified preconditioned sim...
AbstractLet v denote the spectral radius of JAB, the block Jacobi iteration matrix. For the classes ...
AbstractFor the solution of the linear system Ax = b, where A is block p-cyclic, the block SOR itera...
AbstractLet v denote the spectral radius of JAB, the block Jacobi iteration matrix. For the classes ...
AbstractThe modified overrelaxation (MSOR) method is applied to a linear system Ax=b, where A has pr...
AbstractFor the solution of the linear system Ax=(I−T)x=c (1), where T is a weakly cyclic of index p...
AbstractIn this paper, we analyse the convergence of the preconditioned simultaneous displacement (P...
AbstractIn this paper we study the convergence analysis of the Modified Preconditioned Simultaneous ...
AbstractFor the numerical solution of a linear system whose matrix coefficient is block 2-cyclic con...
AbstractIn order to solve a linear system Ax = b, Hadjidimos et al. (1992) defined a class of modifi...
AbstractFor the solution of the linear system Ax = b, where A is block p-cyclic, the block SOR itera...
AbstractFor the solution of the linear system Ax=(I−T)x=c (1), where T is a weakly cyclic of index p...
AbstractFor the numerical solution of a linear system whose matrix coefficient is block 2-cyclic con...
AbstractThus far for an n × n complex nonsingular matrix A, the symmetric successive overrelaxation ...
For the solution of the linear system Ax = b, where A is block p-cyclic, the block SOR iter-aLive me...
AbstractSome comparison results between Jacobi iterative method with the modified preconditioned sim...
AbstractLet v denote the spectral radius of JAB, the block Jacobi iteration matrix. For the classes ...
AbstractFor the solution of the linear system Ax = b, where A is block p-cyclic, the block SOR itera...
AbstractLet v denote the spectral radius of JAB, the block Jacobi iteration matrix. For the classes ...
AbstractThe modified overrelaxation (MSOR) method is applied to a linear system Ax=b, where A has pr...
AbstractFor the solution of the linear system Ax=(I−T)x=c (1), where T is a weakly cyclic of index p...