The theory developed in a preceeding paper [1] is applied for the solution of the Cauchy problem for the so-called Wronskian partial differential equations. These are equations having the property that a Wronskian determinant, formed by the x- and t-derivatives, is equal to zero on the solution manifold of the equation.
Nonlinear PDE's and recursive flows: applications / Benno, Fuchssteiner; LO SCHIAVO, Mauro. - In: APPLIED MATHEMATICS LETTERS. - ISSN 0893-9659. - STAMPA. - 6:1(1993), pp. 101-104. [10.1016/0893-9659(93)90158-j]
Nonlinear PDE's and recursive flows: applications
LO SCHIAVO, Mauro
1993
Abstract
The theory developed in a preceeding paper [1] is applied for the solution of the Cauchy problem for the so-called Wronskian partial differential equations. These are equations having the property that a Wronskian determinant, formed by the x- and t-derivatives, is equal to zero on the solution manifold of the equation.File allegati a questo prodotto
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