Project supported by the National Natural Science Foundation of China(Grant Nos.61072147 and 11271008)
The coupled modified nonlinear Schrodinger equations are under investigation in this work. Starting from analyzing the spectral problem of the Lax pair, a Riemann-Hilbert problem for the coupled modified nonlinear Sch...
Project supported by the National Natural Science Foundation of China(Grant Nos.61072147 and 11271008)
We propose a new fractional two-dimensional triangle function combination discrete chaotic map(2D-TFCDM)with the discrete fractional difference.Moreover,the chaos behaviors of the proposed map are observed and the bif...
Project supported by the National Natural Science Foundation of China (Grant Nos.61072147 and 11071159);the Natural Science Foundation of Shanghai,China (Grant No.09ZR1410800);the Science Foundation of the Key Laboratory of Mathematics Mechanization,China (Grant No.KLMM0806);the Shanghai Leading Academic Discipline Project,China (Grant No.J50101);the Key Disciplines of Shanghai Municipality of China (Grant No.S30104)
The symmetry constraint and binary nonlinearization of Lax pairs for the super classical-Boussinesq hierarchy is obtained. Under the obtained symmetry constraint, the n-th flow of the super classical-Boussinesq hierar...
Project supported by the National Natural Science Foundation of China (Grant Nos.61072147,11071159);the Natural Science Foundation of Shanghai Municipality (Grant No.09ZR1410800);the Science Foundation of Key Laboratory of Mathematics Mechanization (Grant No.KLMM0806);the Shanghai Leading Academic Discipline Project (Grant Nos.J50101, S30104)
In this paper, the Toda equation and the discrete nonlinear Schrdinger equation with a saturable nonlinearity via the discrete " (G′/G")-expansion method are researched. As a result, with the aid of the symbolic ...
Project supported by the Natural Science Foundation of Shanghai (Grant No. 09ZR1410800);the Science Foundation of Key Laboratory of Mathematics Mechanization (Grant No. KLMM0806);the Shanghai Leading Academic Discipline Project (Grant No. J50101);the Key Disciplines of Shanghai Municipality (Grant No. S30104);the National Natural Science Foundation of China (Grant Nos. 61072147 and 11071159)
A kind of integrable coupling of soliton equations hierarchy with self-consistent sources associated with s/(4) has been presented (Yu F J and Li L 2009 Appl. Math. Comput. 207 171; Yu F J 2008 Phys. Lett. A 372 6...