Institutul de Matematică şi Informatică "Vladimir Andrunachievici"
Universitatea de Stat din MoldovaRO EN
On approximate solution of non-elliptic singular integral equation systems in Lebesgue spaces
Authors: T.Cibotaru
We consider the case when equation digitalization points are taken in such a way that each point of the contour can be included in the set of points.
The proposed methods converge in Lebesgue spaces Lp, l<p<∞.
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Abstract
We investigate in this paper problems of theoretical foundation of collocations and mechanical quadratures methods for approximate solution of singular integral equation systems in the case, when their symbols have on the integration contour a finite set of integer degree zeroes.We consider the case when equation digitalization points are taken in such a way that each point of the contour can be included in the set of points.
The proposed methods converge in Lebesgue spaces Lp, l<p<∞.
Tudor Cibotaru,
Faculty of Mathematics and Informatics
Moldova State University
str. Mateevici, 60
2009 Chishinau,
Republic of Moldova
Faculty of Mathematics and Informatics
Moldova State University
str. Mateevici, 60
2009 Chishinau,
Republic of Moldova
Fulltext
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Contents
- Reduction algorithms for solving large systems of logical equations
- On the existence of orthogonal decompositions of the simple Lie algebra of type C3
- On the computation of Hilbert series and Poincare series for algebras with infinite Grobner bases
- Integer programming models for colorings of mixed hypergraphs
- On approximate solution of non-elliptic singular integral equation systems in Lebesgue spaces
- Abstracts of Dr. Theses
- International Conference
