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Inverse Scattering Transform in Squared Spectral Parameter for DNLS Equation under Vanishing Boundary Conditions

Inverse Scattering Transform in Squared Spectral Parameter for DNLS Equation under Vanishing Boundary Conditions
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摘要 After a transformation, the inverse scattering transform for the derivative nonlinear Schr6dinger (DNLS) equation is developed in terms of squared spectral parameter. Following this approach, we obtain the orthogonality and completeness relations of free Jost solutions, which is impossibly constructed with usual spectral parameter in the previous works. With the help these relations, the Zakharov-Shabat equations as well as Marchenko equations of IST are derived in the standard way. After a transformation, the inverse scattering transform for the derivative nonlinear Schr6dinger (DNLS) equation is developed in terms of squared spectral parameter. Following this approach, we obtain the orthogonality and completeness relations of free Jost solutions, which is impossibly constructed with usual spectral parameter in the previous works. With the help these relations, the Zakharov-Shabat equations as well as Marchenko equations of IST are derived in the standard way.
出处 《Chinese Physics Letters》 SCIE CAS CSCD 2008年第7期2403-2406,共4页 中国物理快报(英文版)
基金 Supported by the National Natural Science Foundation of China under Grant No 10705022, and the Postdoctoral Fund of Huazhong University of Science and Technology (0101011110).
关键词 the power-law exponents PRECIPITATION durative abrupt precipitation change the power-law exponents, precipitation, durative, abrupt precipitation change
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