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A generalized matrix Darboux transformation (MDT) is constructed for the HSS-DNLSEs. Using the MDT, exact expressions of multiple solutions are constructed in the form of quasideterminants formula. By using particular… Click to show full abstract
A generalized matrix Darboux transformation (MDT) is constructed for the HSS-DNLSEs. Using the MDT, exact expressions of multiple solutions are constructed in the form of quasideterminants formula. By using particular solutions to the associated Lax pair, explicit expressions for one- and two-soliton solutions for different HSS-DNLSEs are computed. For each HSS-DNLSE we obtain constant, periodic and soliton solutions.
Keywords:
solutions hermitian;
symmetric space;
derivative nonlinear;
space derivative;
exact solutions;
hermitian symmetric
Journal Title: Journal of the Physical Society of Japan
Year Published: 2017
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Journal Title: Journal of the Physical Society of Japan
Year Published: 2017
Link to full text (if available)
Share on Social Media: Sign Up to like & get
recommendations!