Darboux Transformation and Soliton-like Solutions for a Generalized q-KdV Hierarchy注意:本论文已在Journal of the
Physical Society of Japan,Vol. 73, No. 11, November, 2004, pp. 2991–2995发表 Abstract:By introducing
a q-deformed spectral problem, we derive a new generalized q-KdV hierarchy
with variable coefficients. Darboux matrix technique is further extended
to construct an explicit and universal Darboux transformation for the
q-KdV hierarchy. It is found that the Darboux transformation admits a
theorem of permutability theorem and a superposition formula. In particular,
the soliton-like solutions whose speeds may depend on time variable t
are obtained by applying the Darboux transformation and superposition
formula.
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