A second Wronskian formulation of the Boussinesq equation
By Wenxiu Ma, Chunxia Li, Jingsong He. 2009
224 citations recorded by the source corpus.
Subfields: Geometry and Topology, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/505cd3bfc3b3fbd4d5d48e3baa07dd1b8e060ec6
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In Geometry and Topology
In Statistical and Nonlinear Physics
Citations in the corpus
- A transformed rational function method and exact solutions to the 3+1 dimensional Jimbo–Miwa equation (2009, methodology): “equations: the Korteweg-de Vries equation [44, 45], the Boussinesq equation [46, 47], the nonlinear Schrödinger type equation [48] and the Hirota-Satsuma coupled KdV equation [49], and the 2 + 1 dimensional equations: the Kadomtsev-Petviashvili equation [50], the DaveyStewartson equation [51, 52] an”
- EXACT ONE-PERIODIC AND TWO-PERIODIC WAVE SOLUTIONS TO HIROTA BILINEAR EQUATIONS IN (2+1) DIMENSIONS (2008, unknown): “Hirota bilinear equations, Riemann theta functions, One-periodic and two-periodic wave solutions ∗Email: mawx@cas.usf.edu †Email: rgzhou@public.xz.js.cn ‡Email: gaoliang@mail.nwpu.edu.cn”
- N-soliton solutions and the Hirota conditions in (2+1)-dimensions (2020, background): “The Boussinesq equations possess the Hirota bilinear forms: associated with P ( x , t ) = t 2 ± x 4 , under the same logarithmic derivative transformation u = ± 6(ln f ) xx , and the links are [8].”