On approximate solution of the Dixon integral equation and some its generalizations

The paper is devoted to the study and numerical analytical solution of Fredholm-type integral equations of the second kind with symmetric kernels represented by homogeneous functions of degree (-1). The well-known Dixon equation and some its direct generalizations are specially considered. The equat...

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Veröffentlicht in:Computational mathematics and mathematical physics Jg. 57; H. 7; S. 1158 - 1166
1. Verfasser: Barseghyan, A. G.
Format: Journal Article
Sprache:Englisch
Veröffentlicht: Moscow Pleiades Publishing 01.07.2017
Springer Nature B.V
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ISSN:0965-5425, 1555-6662
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Abstract The paper is devoted to the study and numerical analytical solution of Fredholm-type integral equations of the second kind with symmetric kernels represented by homogeneous functions of degree (-1). The well-known Dixon equation and some its direct generalizations are specially considered. The equations are solved by passing to a Wiener–Hopf equation and applying the kernel averaging method. Results of numerical calculations are presented.
AbstractList The paper is devoted to the study and numerical analytical solution of Fredholm-type integral equations of the second kind with symmetric kernels represented by homogeneous functions of degree (-1). The well-known Dixon equation and some its direct generalizations are specially considered. The equations are solved by passing to a Wiener-Hopf equation and applying the kernel averaging method. Results of numerical calculations are presented.
Author Barseghyan, A. G.
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Cites_doi 10.1007/BF01085507
10.1134/S1063772913090011
10.1134/S0965542515050061
ContentType Journal Article
Copyright Pleiades Publishing, Ltd. 2017
Computational Mathematics and Mathematical Physics is a copyright of Springer, 2017.
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Keywords Wiener–Hopf equation
factorization
kernel averaging method
Dixon equation
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Krein (CR6) 1958; 13
Barsegyan, Ter-Avetisyan (CR12) 2013; 90
Dixon (CR1) 1926; 27
Titchmarsh (CR3) 1948
Ts. Gokhberg, Fel’dman (CR10) 1974
Polozhii, Chalenko (CR11) 1964
Barsegyan, Engibaryan (CR8) 2015; 55
Yakubovich (CR7) 2014
Arabadzhyan, Engibaryan (CR9) 1987; 36
Dixon (CR2) 1923; 22
Morse, Feshbach (CR4) 1953
A. C. Dixon (376_CR2) 1923; 22
A. G. Barsegyan (376_CR12) 2013; 90
I. Ts. Gokhberg (376_CR10) 1974
L. A. Sakhnovich (376_CR5) 2007
E. C. Titchmarsh (376_CR3) 1948
G. N. Polozhii (376_CR11) 1964
P. M. Morse (376_CR4) 1953
L. G. Arabadzhyan (376_CR9) 1987; 36
A. C. Dixon (376_CR1) 1926; 27
A. G. Barsegyan (376_CR8) 2015; 55
M. G. Krein (376_CR6) 1958; 13
S. Yakubovich (376_CR7) 2014
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– volume-title: On the generalized Dixon integral equation
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– volume-title: Methods of Theoretical Physics
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Snippet The paper is devoted to the study and numerical analytical solution of Fredholm-type integral equations of the second kind with symmetric kernels represented...
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StartPage 1158
SubjectTerms Computational Mathematics and Numerical Analysis
Fredholm equations
Integral equations
Kernels
Mathematical analysis
Mathematics
Mathematics and Statistics
Wiener Hopf equations
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