Explicit Solutions of Integrable Variable-coeffcient Cylindrical Toda Equations
Ting Su, Jia Wang, Quan Zhen Huang
Asian Research Journal of Mathematics · pp. 1–9 · Published 13 Apr 2020
10.9734/arjom/2020/v16i530187Abstract
Integrable cylindrical Toda lattice equations are proposed by utilizing a generalized version of the dressing method. A compatibility condition is given which insures that these equations are integrable. Further, soliton solutions for new type equations are shown in explicit forms, including one soliton solution and two soliton solutions, respectively.
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