O. I. Morozov

most cited2D reductions of the equation

u_{y y} = u_{t x} + u_{y} u_{xx} - u_{x} u_{x y}

and their nonlocal symmetries

4 citations · 4 across the 1 of their papers we have counts for

collaborators

1 paper

nlin.SI2017★ 4 cited

2D reductions of the equation $u_{y y} = u_{t x} + u_{y} u_{xx} - u_{x} u_{x y}$ and their nonlocal symmetries

P. Holba, I. S. Krasil'shchik, O. I. Morozov +1

We consider the 3D equation $u_{y y} = u_{t x} + u_{y} u_{xx} - u_{x} u_{x y}$ and its 2D reductions: (1) $u_{y y} = (u_{y} + y) u_{xx} - u_{x} u_{x y} - 2$ (which is equivalent to the Gibbons-Tsarev equ…

2D reductions of the equation uyy​=utx​+uy​uxx​−ux​uxy​ and their nonlocal symmetries

2D reductions of the equation $u_{y y} = u_{t x} + u_{y} u_{xx} - u_{x} u_{x y}$ and their nonlocal symmetries