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On the Local Fractional Wave Equation in Fractal Strings

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Date

2019

Journal Title

Journal ISSN

Volume Title

Publisher

Wiley

Open Access Color

Green Open Access

No

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Publicly Funded

No
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Top 1%
Influence
Top 10%
Popularity
Top 1%

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Abstract

The key aim of the present study is to attain nondifferentiable solutions of extended wave equation by making use of a local fractional derivative describing fractal strings by applying local fractional homotopy perturbation Laplace transform scheme. The convergence and uniqueness of the obtained solution by using suggested scheme is also examined. To determine the computational efficiency of offered scheme, some numerical examples are discussed. The results extracted with the aid of this technique verify that the suggested algorithm is suitable to execute, and numerical computational work is very interesting.

Description

Kumar, Devendra/0000-0003-4249-6326; Rathore, Sushila/0000-0002-0259-0329

Keywords

Fractal Media, Fractal String, Hpm, Local Fractional Laplace Transform, Wave Equation, fractal media, fractal string, Transform methods (e.g., integral transforms) applied to PDEs, hpm, wave equation, local fractional Laplace transform, Fractional partial differential equations

Fields of Science

0103 physical sciences, 01 natural sciences

Citation

Singh, Jagdev...et al. (2019). "On the local fractional wave equation in fractal strings", Mathematical Methods in the Applied Sciences, Vol. 42, No. 5, pp. 1588-1595.

WoS Q

Q1

Scopus Q

Q1
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OpenCitations Citation Count
90

Source

Mathematical Methods in the Applied Sciences

Volume

42

Issue

5

Start Page

1588

End Page

1595
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Citations

CrossRef : 78

Scopus : 96

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Mendeley Readers : 7

SCOPUS™ Citations

103

checked on Feb 24, 2026

Web of Science™ Citations

95

checked on Feb 24, 2026

Page Views

2

checked on Feb 24, 2026

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9.41410428

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