A class of norms of iterative methods for solving systems of linear equations

Author:

Kincaid David R.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Mathematics

Reference14 articles.

1. Golub, Gene H.: The use of Chebyshev matrix polynomials in the iterative solution of linear systems compared with the methods of successive overrelaxation. Doctoral thesis, University of Illinois (1959).

2. Golub, G. H., Varga, R. S.: Chebyshev semi-iterative methods, successive over-relaxation iterative methods, and second-order Richardson iterative methods, Parts I and II. Num. Math.3, 147?168 (1961).

3. Kincaid, David R.: An analysis of a class of norms of iterative methods for systems of linear equations. Doctoral thesis, University of Texas at Austin (1971).

4. Sheldon, John W.: On the numerical solution of elliptic difference equations. Math. Tables Aids Comput.9, 101?112 (1955).

5. Sheldon, J. W.: On the spectral norms of several iterative processes. J. Assoc. for Comput. Mach.9, 494?505 (1959).

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