Stable parity-time-symmetric nonlinear modes and excitations in a derivative nonlinear Schrodinger equation
Chen, Yong; Yan, Zhenya1
刊名PHYSICAL REVIEW E
2017-01-13
卷号95期号:1页码:11
ISSN号2470-0045
DOI10.1103/PhysRevE.95.012205
英文摘要The effect of derivative nonlinearity and parity-time-symmetric (PT-symmetric) potentials on the wave propagation dynamics is explored in the derivative nonlinear Schrodinger equation, where the physically interesting Scarf-II and harmonic-Hermite-Gaussian potentials are chosen. We study numerically the regions of unbroken and broken linear PT-symmetric phases and find some stable bright solitons of this model in a wide range of potential parameters even though the corresponding linear PT-symmetric phases are broken. The semielastic interactions between particular bright solitons and exotic incident waves are illustrated such that we find that particular nonlinear modes almost keep their shapes after interactions even if the exotic incident waves have evidently been changed. Moreover, we exert the adiabatic switching on PT-symmetric potential parameters such that a stable nonlinear mode with the unbroken linear PT-symmetric phase can be excited to another stable nonlinear mode belonging to the broken linear PT-symmetric phase.
资助项目NSFC[11571346] ; Youth Innovation Promotion Association CAS
WOS研究方向Physics
语种英语
出版者AMER PHYSICAL SOC
WOS记录号WOS:000391865300002
内容类型期刊论文
源URL[http://ir.amss.ac.cn/handle/2S8OKBNM/24566]  
专题系统科学研究所
通讯作者Yan, Zhenya
作者单位1.Chinese Acad Sci, AMSS, Inst Syst Sci, Key Lab Math Mechanizat, Beijing 100190, Peoples R China
2.Univ Chinese Acad Sci, Beijing 100049, Peoples R China
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Chen, Yong,Yan, Zhenya. Stable parity-time-symmetric nonlinear modes and excitations in a derivative nonlinear Schrodinger equation[J]. PHYSICAL REVIEW E,2017,95(1):11.
APA Chen, Yong,&Yan, Zhenya.(2017).Stable parity-time-symmetric nonlinear modes and excitations in a derivative nonlinear Schrodinger equation.PHYSICAL REVIEW E,95(1),11.
MLA Chen, Yong,et al."Stable parity-time-symmetric nonlinear modes and excitations in a derivative nonlinear Schrodinger equation".PHYSICAL REVIEW E 95.1(2017):11.
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