1.Traveling wave solutions of the nonlinear dispersive Klein–Gordon equations

作　　者：Anjan Biswas ;Anjan Biswas ;Chaudry Masood Khalique 等

出　　处：Journal of King Saud University - Science. 2012 ;24(4):339-342.doi:10.1016/j.jksus.2011.05.004

出版社：Elsevier

文章 ID：1003196962

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2.Optical quasi-solitons by Lie symmetry analysis

作　　者：Anjan Biswas ;Anjan Biswas ;Chaudry Masood Khalique 等

出　　处：Journal of King Saud University - Science. 2012 ;24(3):271-276.doi:10.1016/j.jksus.2011.05.003

出版社：Elsevier

文章 ID：1003198290

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3.Symmetries, Traveling Wave Solutions, and Conservation Laws of a <svg xmlns:xlink="http://www.w3.org/1999/xlink" xmlns="http://www.w3.org/2000/svg" style="vertical-align:-3.186pt;width:60.275002px;" id="M1" height="19.85" version="1.1" viewBox="0 0 60.275002 19.85" width="60.275002"> <g transform="matrix(.022,-0,0,-.022,.062,15.975)"><path id="x28" d="M300 -147l-18 -23q-106 71 -159 185.5t-53 254.5v1q0 139 53 252.5t159 186.5l18 -24q-74 -62 -115.5 -173.5t-41.5 -242.5q0 -130 41.5 -242.5t115.5 -174.5z"></path></g><g transform="matrix(.022,-0,0,-.022,7.819,15.975)"><path id="x33" d="M285 378v-2q65 -13 102 -54.5t37 -97.5q0 -57 -30.5 -104.5t-74 -75t-85.5 -42t-72 -14.5q-31 0 -59.5 11t-40.5 23q-19 18 -16 36q1 16 23 33q13 10 24 0q58 -51 124 -51q55 0 88 40t33 112q0 64 -39 96.5t-88 32.5q-29 0 -64 -11l-6 29q77 25 118 57.5t41 84.5
q0 45 -26.5 69.5t-68.5 24.5q-67 0 -120 -79l-20 20l43 63q51 56 127 56h1q66 0 107 -37t41 -95q0 -42 -31 -71q-22 -23 -68 -54z"></path></g><g transform="matrix(.022,-0,0,-.022,23.555,15.975)"><path id="x2B" d="M535 230h-212v-233h-58v233h-213v50h213v210h58v-210h212v-50z"></path></g><g transform="matrix(.022,-0,0,-.022,41.689,15.975)"><path id="x31" d="M384 0h-275v27q67 5 81.5 18.5t14.5 68.5v385q0 38 -7.5 47.5t-40.5 10.5l-48 2v24q85 15 178 52v-521q0 -55 14.5 -68.5t82.5 -18.5v-27z"></path></g><g transform="matrix(.022,-0,0,-.022,52.449,15.975)"><path id="x29" d="M275 270q0 -296 -211 -440l-19 23q75 62 116.5 174t41.5 243t-42 243t-116 173l19 24q211 -144 211 -440z"></path></g> </svg>-Dimensional Boussinesq Equation

作　　者：Letlhogonolo Daddy Moleleki ;Chaudry Masood Khalique

出　　处：Advances in Mathematical Physics. 2014 ;2014.doi:10.1155/2014/672679

出版社：Hindawi Publishing Corporation

文章 ID：91291636

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4.Stationary Solitons for Langmuir Waves in Plasmas

作　　者：Chaudry Masood Khalique ;Anjan Biswas

出　　处：World Applied Sciences Journal. 2010 ;8(01).

出版社：International Digital Organization for Scientific Information Publications

文章 ID：47368416

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5.Exact solitary wave and quasi-periodic wave solutions of the KdV-Sawada-Kotera-Ramani equation

作　　者：Lijun Zhang ;Chaudry Masood Khalique

出　　处：Advances in Difference Equations. 2015 ;2015(1):195.doi:10.1186/s13662-015-0510-y

出版社：Hindawi Publishing Corporation

文章 ID：231374352

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6.Exact solutions and conservation laws of a ( 3 + 1 ) -dimensional B-type Kadomtsev-Petviashvili equation

作　　者：Mufid Abudiab ;Chaudry Masood Khalique

出　　处：Advances in Difference Equations. 2013 ;2013(1):221.doi:10.1186/1687-1847-2013-221

出版社：Hindawi Publishing Corporation

文章 ID：231375033

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7.On the exact solutions of a modified Kortweg de Vries type equation and higher-order modified Boussinesq equation with damping term

作　　者：Dimpho Millicent Mothibi ;Chaudry Masood Khalique

出　　处：Advances in Difference Equations. 2013 ;2013(1):166.doi:10.1186/1687-1847-2013-166

出版社：Hindawi Publishing Corporation

文章 ID：231375088

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8.Lie symmetry analysis of the time-variable coefficient B-BBM equation

作　　者：Motlatsi Molati ;Chaudry Masood Khalique

出　　处：Advances in Difference Equations. 2012 ;2012(1):212.doi:10.1186/1687-1847-2012-212

出版社：Hindawi Publishing Corporation

文章 ID：231375274

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9.Lagrangian formulation of a generalised coupled hyperbolic system

作　　者：Ben Muatjetjeja ;Chaudry Masood Khalique

出　　处：Journal of King Saud University - Science. 2020 ;32(6):2886-2891.doi:10.1016/j.jksus.2020.07.013

出版社：Elsevier

文章 ID：1028657713

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