On the optimum rational function connected with the ADI-method

Krystyna Ziętak

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Displaying similar documents to “On the optimum rational function connected with the ADI-method”

Construction and features of the optimum rational function used in the ADI-method

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Investigation of the algorithms determining the optimum rational function of the ADI-method

Krystyna Ziętak (1974)

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The high-precision summation of series whose terms are rational numbers

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Characterization of linear rational preference structures.

Jacinto González Pachón, Sixto Ríos-Insua (1992)

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We consider the multiobjective decision making problem. The decision maker's (DM) impossibility to take consciously a preference or indifference attitude with regard to a pair of alternatives leads us to what we have called doubt attitude. So, the doubt may be revealed in a conscient way by the DM. However, it may appear in an inconscient way, revealing judgements about her/his attitudes which do not follow a certain logical reasoning. In this paper, doubt will be considered...

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Gerald Myerson (1993)

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Eduard Wirsing (1993)

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Cauchy type functional equations related to some associative rational functions

Katarzyna Domańska (2019)

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L. Losonczi [4] determined local solutions of the generalized Cauchy equation f(F(x, y))= f(x) + f(y) on components of the denition of a given associative rational function F. The class of the associative rational function was described by A. Chéritat [1] and his work was followed by paper [3] of the author. The aim of the present paper is to describe local solutions of the equation considered for some singular associative rational functions.

On the continuity set of an Omega rational function

Olivier Carton, Olivier Finkel, Pierre Simonnet (2008)

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In this paper, we study the continuity of rational functions realized by Büchi finite state transducers. It has been shown by Prieur that it can be decided whether such a function is continuous. We prove here that surprisingly, it cannot be decided whether such a function has at least one point of continuity and that its continuity set cannot be computed. In the case of a synchronous rational function, we show that its continuity set is rational and that it can be computed....

Projective simplicity of groups of rational points of simply connected algebraic groups defined over number fields

G. Tomano (1990)

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