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Exact Solutions of Two Nonlinear Partial Differential Equations by Using the First Integral Method

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Date

2013

Journal Title

Journal ISSN

Volume Title

Publisher

Springer

Open Access Color

GOLD

Green Open Access

No

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Top 10%
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Top 10%

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Abstract

In recent years, many approaches have been utilized for finding the exact solutions of nonlinear partial differential equations. One such method is known as the first integral method and was proposed by Feng. In this paper, we utilize this method and obtain exact solutions of two nonlinear partial differential equations, namely double sine-Gordon and Burgers equations. It is found that the method by Feng is a very efficient method which can be used to obtain exact solutions of a large number of nonlinear partial differential equations.

Description

Khalique, Chaudry Masood/0000-0002-1986-4859; Jafari, Hossein/0000-0001-6807-6675

Keywords

First Integral Method, Double Sine-Gordon Equation, Burgers Equation, Exact Solutions, Algebra and Number Theory, Analysis, Nonlinear parabolic equations, double sine-Gordon equation, Solutions to PDEs in closed form, Burgers equation

Fields of Science

0103 physical sciences, 0101 mathematics, 01 natural sciences

Citation

WoS Q

Q1

Scopus Q

Q2
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OpenCitations Citation Count
16

Source

Boundary Value Problems

Volume

2013

Issue

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End Page

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Citations

CrossRef : 8

Scopus : 12

Captures

Mendeley Readers : 11

Web of Science™ Citations

10

checked on Feb 24, 2026

Page Views

2

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1.22041199

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