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New Rational Solutions for Relativistic Discrete Toda Lattice System 被引量:1

New Rational Solutions for Relativistic Discrete Toda Lattice System
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摘要 In the present work, we examine the soliton excitations in the relativistic Toda lattice model using the rotational expansion method, where the coupling between the lattice sites is varied. For specific choices of the coupling strength we proceed to analyze the nonlinear wave excitations arising in the model which are found to be dark, singular and periodic solitary wave profiles. These solitary wave profiles are admitted to show possible modulation in its amplitude. In the present work, we examine the soliton excitations in the relativistic Toda lattice model using the rotational expansion method, where the coupling between the lattice sites is varied. For specific choices of the coupling strength we proceed to analyze the nonlinear wave excitations arising in the model which are found to be dark, singular and periodic solitary wave profiles. These solitary wave profiles are admitted to show possible modulation in its amplitude.
出处 《Communications in Theoretical Physics》 SCIE CAS CSCD 2014年第9期363-372,共10页 理论物理通讯(英文版)
基金 the financial support by NBHM in the form of a major research project, DAE-BRNS, India in the form of Young Scientist Research Award
关键词 SOLITON PARTIAL DIFFERENTIAL equation INTEGRABLE systems soliton,partial differential equation,integrable systems
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  • 1L Kavitha,M Venkatesh,S Jayanthi,D Gopi.Propagation of proton solitons in hydrogen-bonded chains with an asymmetric double-well potential[J].Physica Scripta.2012(2)
  • 2L Kavitha,M Saravanan,N Akila,S Bhuvaneswari,D Gopi.Solitonic transport of energy–momentum in a deformed magnetic medium[J].Physica Scripta.2012(3)
  • 3L Kavitha,S Jayanthi,A Muniyappan,D Gopi.Protonic transport through solitons in hydrogen-bonded systems[J].Physica Scripta.2011(3)
  • 4Dong-mei Jiang.Application of Fibonacci sine and cosine function to a nonlinear differential–difference equation[J].Applied Mathematics and Computation.2010(8)
  • 5L. Kavitha,B. Srividya,D. Gopi.Effect of nonlinear inhomogeneity on the creation and annihilation of magnetic soliton[J].Journal of Magnetism and Magnetic Materials.2009(13)
  • 6D. Baldwin,ü. G?kta?,W. Hereman.Symbolic computation of hyperbolic tangent solutions for nonlinear differential–difference equations[J].Computer Physics Communications.2004(3)
  • 7Y.C. Hon,E.G. Fan.A series of new exact solutions for a complex coupled KdV system[J].Chaos Solitons and Fractals.2003(3)
  • 8Xing-Biao Hu,Wen-Xiu Ma.Application of Hirota’s bilinear formalism to the Toeplitz lattice—some special soliton-like solutions[J].Physics Letters A.2002(3)
  • 9Zhi-bin Li,Yin-ping Liu.RATH: A Maple package for finding travelling solitary wave solutions to nonlinear evolution equations[J].Computer Physics Communications.2002(2)
  • 10Engui Fan,Lu Chao.Soliton solutions for the new complex version of a coupled KdV equation and a coupled MKdV equation[J].Physics Letters A.2001(5)

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