View source for Vojčák P. Some integrability properties of a (3+1)-dimensional integrable generalization of the dKP equation, talk at The Workshop on Integrable Nonlinear Equations, 18-24 October 2015, Mikulov, Czech Republic (abstract)

{{MeetingTalk
| speaker = Petr Vojčák
| title = Some integrability properties of a (3+1)-dimensional integrable generalization of the dKP equation
| abstract = We present some integrabitity properties of the following system of PDE's

<math>q_z = 2u_z+w_x+2ww_z,</math>

<math>v_z = 2q_x-3u_x-2w_y+2wu_z-2ww_x+2uw_z,t</math>

<math>u_t = vu_z+qu_x-uv_z-wv_x+v_y,</math>

<math>w_t = q_y-2v_x+4wu_x-wq_x+qw_x+vw_z-uq_z,</math>

which provides a (3+1)-dimensional integrable generalization of the dispersionless Kadomtsev-Petviashvili (dKP) equation [see A. Sergyeyev, A new class of (3+1)-dimensional integrable systems related to contact geometry, {{arXiv|1401.2122}}.

A joint work with H. Baran and A. Sergyeyev.
| slides = 
| references = 
| 79YY-MM-DD = 7984-89-81
}}