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Multi-linear Variable Separation Approach to Solve a (2+1)-DimensionalGeneralization of Nonlinear Schroedinger System 被引量:1
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作者 SHENShou-Feng ZHANGJun PANZu-Liang 《Communications in Theoretical Physics》 SCIE CAS CSCD 2005年第6期965-968,共4页
By using a Baecklund transformation and the multi-linear variable separationapproach, we find a new general solution of a (2+1)-dimensional generalization of the nonlinearSchroedinger system. The new 'universal... By using a Baecklund transformation and the multi-linear variable separationapproach, we find a new general solution of a (2+1)-dimensional generalization of the nonlinearSchroedinger system. The new 'universal' formula is defined, and then, rich coherent structures canbe found by selecting corresponding functions appropriately. 展开更多
关键词 variable separation approach (2+1)-dimensional generalization of nonlinearschrodinger system coherent structure
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Direct Approach to Study of Soliton Perturbations of Defocusing Nonlinear SchrSdinger Equation
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作者 YUHui-You YANJia-Ren 《Communications in Theoretical Physics》 SCIE CAS CSCD 2004年第6X期895-898,共4页
A direct approach in the study of soliton perturbations has been developed, based on the method of separation of variables in our previous papers . In this paper we use it to deal with the nonlinear Schrioedinger equa... A direct approach in the study of soliton perturbations has been developed, based on the method of separation of variables in our previous papers . In this paper we use it to deal with the nonlinear Schrioedinger equation under the action of perturbations. Our results differ from those obtained in previous work. 展开更多
关键词 直接路径 分支 非线性施荣丁格尔方程 偏微分 偏振
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GLOBAL SOLUTIONS OF NONLINEAR SCHRODINGER EQUATIONS 被引量:1
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作者 YeYaojun 《Journal of Partial Differential Equations》 2005年第2期185-192,共8页
In this paper we study the existence of global solutions to the Cauchy problem of nonlinear SchrSdinger equation by establishing time weight function spaces and using the contraction mapping principle.
关键词 非线性施荣丁格尔函数 偏微分方程 全局解 柯西问题
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THE CAUCHY PROBLEM OF NONLINEAR SCHROEDINGER-BOUSSINESQ EQUATIONS IN H^3(R^d)
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作者 HanYongqian 《Journal of Partial Differential Equations》 2005年第1期59-80,共22页
In this paper, the local well posedness and global well posedness of solutions for the initial value problem (IVP) of nonlinear Schroedinger-Boussinesq equations is considered in H^3(R^d) by resorting Besov spaces, wh... In this paper, the local well posedness and global well posedness of solutions for the initial value problem (IVP) of nonlinear Schroedinger-Boussinesq equations is considered in H^3(R^d) by resorting Besov spaces, where real number s≥0. 展开更多
关键词 施荣丁格尔-泊松方程 全局解 非线性偏微分 Bosov空间
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