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- W2952666158 abstract "We consider $u_t=u^{alpha} u_{xxx}+n(u)u_xu_{xx}+m(u)u_x^3+ r(u)u_{xx} +p(u)u_x^2 + q(u)u_x+s(u)$ with $alpha=0$ and $alpha=3$, for those functional forms of $m, n, p, q, r, s$ for which the equation is integrable in the sense of an infinite number of Lie-Backlund symmetries. Local $x$- and $t$-independent recursion operators that generate these infinite sets of symmetries are obtained for the equations. A combination of potential forms, hodograph transformations and $x$-generalised hodograph transformations are applied to the obtained equations." @default.
- W2952666158 created "2019-06-27" @default.
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- W2952666158 date "2003-04-09" @default.
- W2952666158 modified "2023-09-27" @default.
- W2952666158 title "Recursion operators for a class of integrable third-order evolution equations" @default.
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