Numerical Solution of Nonlinear Mixed Integral Equation with a Generalized Cauchy Kernel

Fatheah Ahmed Hendi; Manal Mohamed Al-Qarni

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Numerical Solution of Nonlinear Mixed Integral Equation with a Generalized Cauchy Kernel

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In this article, we present approximate solution of the two-dimensional singular nonlinear mixed Volterra-Fredholm integral equations (V-FIE), which is deduced by using new strategy (combined Laplace homotopy perturbation method (LHPM)). Here we consider the V-FIE with Cauchy kernel. Solved examples illustrate that the proposed strategy is powerful, effective and very simple.

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《应用数学（英文）》 |2017年第2期|209-214|共6页
作者
Fatheah Ahmed Hendi; Manal Mohamed Al-Qarni;
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作者单位

Department of Mathematics;

Faculty of Science;

King Abdul Aziz University;

Jeddah;

KSA;

Department of Mathematics;

Faculty of Science;

King Khalid University;

Abha;

KSA;

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原文格式 PDF
正文语种 chi
中图分类数学;
关键词
Singular; Integral; Equation; Linear; and; Nonlinear; V-FIE; Homotopy; Perturbation; Method; (HPM); Cauchy; Kernel;

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Numerical Solution of Nonlinear Mixed Integral Equation with a Generalized Cauchy Kernel

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