Recursive interpolation algorithm: a formalism for solving systems of linear equations—I. Direct methods
Copyright policy )Recursive interpolation algorithm: a formalism for solving systems of linear equations—I. Direct methods
This paper is reviewed together with the following part II [ibid. 76, No. 1-2, 31-59 (1996; reviewed below)].
PGCR-algorithm, Iterative numerical methods for linear systems, CRNE-algorithm, Applied Mathematics, TRIA(s)-algorithm, Schur complements, Direct numerical methods for linear systems and matrix inversion, CG-method, scaled ABS algorithm, Sylvester's identity, CR-algorithm, Computational Mathematics, Daniel method, Recursive interpolation algorithm, Direct methods, iterative methods, Schur complement, iterations with PD-matrices, Axelsson-Vassilevski method, SPD-matrices, Projector, system of linear equations, recursive interpolation systems
PGCR-algorithm, Iterative numerical methods for linear systems, CRNE-algorithm, Applied Mathematics, TRIA(s)-algorithm, Schur complements, Direct numerical methods for linear systems and matrix inversion, CG-method, scaled ABS algorithm, Sylvester's identity, CR-algorithm, Computational Mathematics, Daniel method, Recursive interpolation algorithm, Direct methods, iterative methods, Schur complement, iterations with PD-matrices, Axelsson-Vassilevski method, SPD-matrices, Projector, system of linear equations, recursive interpolation systems
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