An iterative non-stationary method, depending on a parameter, has been obtained for accelerating the convergence of power series. When the parameter is equal to t I, the method of Salzer and Sdsz[4,6] is recovered (called Method A), and when the parameter is equal to the argument of the power series
A numerical method for simultaneous convergence to the elements of a sequence
β Scribed by R.A Sack
- Publisher
- Elsevier Science
- Year
- 1979
- Tongue
- English
- Weight
- 444 KB
- Volume
- 5
- Category
- Article
- ISSN
- 0377-0427
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## Abstract In the present paper we introduce a new class of sequences called __GM__(Ξ², __r__), which is a generalization of the class considered by Tikhonov in 13. Moreover, we obtain sufficient and necessary conditions for uniform convergence of sine series with (Ξ², __r__)βgeneral monotone coeffi
We discuss several methods for accelerating the convergence of the iterative solution of nonlinear equation systems commonly in tion they are solved by iteration (for a more detailed deuse and point to interrelations between them. In particular we invesscription see Ref. [9] and references therein)