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A Novel Computing Stochastic Algorithm To Solve the Nonlinear Singular Periodic Boundary Value Problems

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Date

2022

Journal Title

Journal ISSN

Volume Title

Publisher

Taylor and Francis Ltd.

Open Access Color

Green Open Access

No

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Publicly Funded

No
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Top 10%
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Top 10%
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Top 10%

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Abstract

In this work, a class of singular periodic nonlinear differential systems (SP-NDS) in nuclear physics is numerically treated by using a novel computing approach based on the Gudermannian neural networks (GNNs) optimized by the mutual strength of global and local search abilities of genetic algorithms (GA) and sequential quadratic programming (SQP), i.e. GNNs-GA-SQP. The stimulation of offering this numerical computing work comes from the aim of introducing a consistent framework that has an effective structure of GNNs optimized with the backgrounds of soft computing to tackle such thought-provoking systems. Two different problems based on the SPNDS in nuclear physics will be examined to check the proficiency, robustness and constancy of the GNNs-GA-SQP. The outcomes obtained through GNNs-GA-SQP are compared with the true results to find the worth of designed procedures based on the multiple trials. © 2022 Informa UK Limited, trading as Taylor & Francis Group.

Description

Keywords

Genetic Algorithm, Gudermannian Neural Networks, Nuclear Physics, Periodic Singular Systems, Sequential Quadratic Programming

Fields of Science

0202 electrical engineering, electronic engineering, information engineering, 02 engineering and technology

Citation

Sabir, Zulqurnain;...et.al. (2022). "A novel computing stochastic algorithm to solve the nonlinear singular periodic boundary value problems", International Journal of Computer Mathematics, Vol.99, No.10, pp.2091-2104.

WoS Q

Q2

Scopus Q

Q2
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OpenCitations Citation Count
24

Source

International Journal of Computer Mathematics

Volume

99

Issue

10

Start Page

2091

End Page

2104
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Citations

CrossRef : 9

Scopus : 24

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Mendeley Readers : 3

SCOPUS™ Citations

25

checked on Feb 26, 2026

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3.7878

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