RUFFA-TONI’S DEFINITE INTEGRAL FORMULA TO COMPUTE THE DOUBLE NON-HOMOGENEOUS FREDHOLM INTEGRAL EQUATIONS HAVING SEPARABLE KERNELS

In this article, we apply Ruffa-Toni’s definite integral formula to evaluate the approximate solutions of single and double Fredholm integral equations consisting of separable kernels. We introduce the graphical representations of our results through their MATLAB algorithms to make them applicable in computation of the scientific problems.

Authors

Publication Details

Journal
jnanabha
Published
2025-01-01
DOI
https://doi.org/10.58250/jnanabha.2025.55108
Primary Topic
Electromagnetic Scattering and Analysis
Type
article
Field-Weighted Citation Impact
0.00
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article

RUFFA-TONI’S DEFINITE INTEGRAL FORMULA TO COMPUTE THE DOUBLE NON-HOMOGENEOUS FREDHOLM INTEGRAL EQUATIONS HAVING SEPARABLE KERNELS

Hemant Kumar, R. C. Singh Chandel, Sakshi Chauhan, Harish Srivastava
jnanabha
Electromagnetic Scattering and Analysis
article

RUFFA-TONI’S DEFINITE INTEGRAL FORMULA TO COMPUTE THE DOUBLE NON-HOMOGENEOUS FREDHOLM INTEGRAL EQUATIONS HAVING SEPARABLE KERNELS

Hemant Kumar, R. C. Singh Chandel, Sakshi Chauhan, Harish Srivastava
article en

Abstract

In this article, we apply Ruffa-Toni’s definite integral formula to evaluate the approximate solutions of single and double Fredholm integral equations consisting of separable kernels. We introduce the graphical representations of our results through their MATLAB algorithms to make them applicable in computation of the scientific problems.

jnanabhaVol. 55(01)
Openalex Percentile: Top 86%
Electromagnetic Scattering and Analysis
DOISourceOpenAlex
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RUFFA-TONI’S DEFINITE INTEGRAL FORMULA TO COMPUTE THE DOUBLE NON-HOMOGENEOUS FREDHOLM INTEGRAL EQUATIONS HAVING SEPARABLE KERNELS — Hemant Kumar, R. C. Singh Chandel, et al. · jnanabha (2025) | TGRS Research Map | TGRS