Nonautonomous complex wave solutions to the (2+1)-dimensional variable-coefficients nonlinear Chiral Schrödinger equation

Variable-coefficients nonlinear evolution equations offer us with more real aspects in the inhomogeneities of media and non-uniformities of boundaries than their counter constant-coefficients in some real-world problems. This study investigates the nonautonomous complex wave solutions to the (2 + 1)...

Full description

Bibliographic Details
Main Authors: Tukur Abdulkadir Sulaiman, Abdullahi Yusuf, S. Abdel-Khalek, Mustafa Bayram, Hijaz Ahmad
Format: Article
Language:English
Published: Elsevier 2020-12-01
Series:Results in Physics
Subjects:
Online Access:http://www.sciencedirect.com/science/article/pii/S2211379720320428
id doaj-99fc22edb36d44a9a175319d33091e72
record_format Article
spelling doaj-99fc22edb36d44a9a175319d33091e722020-12-25T05:09:03ZengElsevierResults in Physics2211-37972020-12-0119103604Nonautonomous complex wave solutions to the (2+1)-dimensional variable-coefficients nonlinear Chiral Schrödinger equationTukur Abdulkadir Sulaiman0Abdullahi Yusuf1S. Abdel-Khalek2Mustafa Bayram3Hijaz Ahmad4Department of Computer Engineering, Biruni University, Istanbul, Turkey; Federal University Dutse, Science Faculty, Department of Mathematics, Jigawa 7156, NigeriaDepartment of Computer Engineering, Biruni University, Istanbul, Turkey; Federal University Dutse, Science Faculty, Department of Mathematics, Jigawa 7156, NigeriaDepartment of Mathematics, College of Science, Taif University, P.O. Box 11099, Taif 21944, Saudi ArabiaDepartment of Computer Engineering, Biruni University, Istanbul, TurkeyDepartment of Basic Sciences, University of Engineering and Technology, Peshawar 25000, Pakistan; Section of Mathematics, International Telematic University Uninettuno, Corso Vittorio Emanuele II, 39, 00186 Roma, Italy; Corresponding author.Variable-coefficients nonlinear evolution equations offer us with more real aspects in the inhomogeneities of media and non-uniformities of boundaries than their counter constant-coefficients in some real-world problems. This study investigates the nonautonomous complex wave solutions to the (2 + 1)-dimensional variable-coefficients nonlinear Chiral Schrödinger equation (VCCE). The edge states of the fractional quantum hall effect is described by VCCE. We successfully reached the dark, bright, singular solitons and periodic wave solutions to this nonlinear model. To give more information about the physical features of the reported solutions, 3D and contour plots are successfully depicted in this paper.http://www.sciencedirect.com/science/article/pii/S2211379720320428Chiral Schrödinger equationDirect test functionsVariable coefficientsComplex wave solutions
collection DOAJ
language English
format Article
sources DOAJ
author Tukur Abdulkadir Sulaiman
Abdullahi Yusuf
S. Abdel-Khalek
Mustafa Bayram
Hijaz Ahmad
spellingShingle Tukur Abdulkadir Sulaiman
Abdullahi Yusuf
S. Abdel-Khalek
Mustafa Bayram
Hijaz Ahmad
Nonautonomous complex wave solutions to the (2+1)-dimensional variable-coefficients nonlinear Chiral Schrödinger equation
Results in Physics
Chiral Schrödinger equation
Direct test functions
Variable coefficients
Complex wave solutions
author_facet Tukur Abdulkadir Sulaiman
Abdullahi Yusuf
S. Abdel-Khalek
Mustafa Bayram
Hijaz Ahmad
author_sort Tukur Abdulkadir Sulaiman
title Nonautonomous complex wave solutions to the (2+1)-dimensional variable-coefficients nonlinear Chiral Schrödinger equation
title_short Nonautonomous complex wave solutions to the (2+1)-dimensional variable-coefficients nonlinear Chiral Schrödinger equation
title_full Nonautonomous complex wave solutions to the (2+1)-dimensional variable-coefficients nonlinear Chiral Schrödinger equation
title_fullStr Nonautonomous complex wave solutions to the (2+1)-dimensional variable-coefficients nonlinear Chiral Schrödinger equation
title_full_unstemmed Nonautonomous complex wave solutions to the (2+1)-dimensional variable-coefficients nonlinear Chiral Schrödinger equation
title_sort nonautonomous complex wave solutions to the (2+1)-dimensional variable-coefficients nonlinear chiral schrödinger equation
publisher Elsevier
series Results in Physics
issn 2211-3797
publishDate 2020-12-01
description Variable-coefficients nonlinear evolution equations offer us with more real aspects in the inhomogeneities of media and non-uniformities of boundaries than their counter constant-coefficients in some real-world problems. This study investigates the nonautonomous complex wave solutions to the (2 + 1)-dimensional variable-coefficients nonlinear Chiral Schrödinger equation (VCCE). The edge states of the fractional quantum hall effect is described by VCCE. We successfully reached the dark, bright, singular solitons and periodic wave solutions to this nonlinear model. To give more information about the physical features of the reported solutions, 3D and contour plots are successfully depicted in this paper.
topic Chiral Schrödinger equation
Direct test functions
Variable coefficients
Complex wave solutions
url http://www.sciencedirect.com/science/article/pii/S2211379720320428
work_keys_str_mv AT tukurabdulkadirsulaiman nonautonomouscomplexwavesolutionstothe21dimensionalvariablecoefficientsnonlinearchiralschrodingerequation
AT abdullahiyusuf nonautonomouscomplexwavesolutionstothe21dimensionalvariablecoefficientsnonlinearchiralschrodingerequation
AT sabdelkhalek nonautonomouscomplexwavesolutionstothe21dimensionalvariablecoefficientsnonlinearchiralschrodingerequation
AT mustafabayram nonautonomouscomplexwavesolutionstothe21dimensionalvariablecoefficientsnonlinearchiralschrodingerequation
AT hijazahmad nonautonomouscomplexwavesolutionstothe21dimensionalvariablecoefficientsnonlinearchiralschrodingerequation
_version_ 1724371227948089344