"\"We consider a class of nonlinear partial difference equations defined on three points of a plane lattice. We construct conditions for this class of partial difference equations to be linearizable through a point or a Cole–Hopf transformation. Using these conditions we are able to classify all multilinear linearizable equations belonging to this class\""
Levi, D., Scimiterna, C. (2013). Three-point partial difference equations linearizable by local and nonlocal transformations. JOURNAL OF PHYSICS. A, MATHEMATICAL AND THEORETICAL, 46(2), 25205-25217.
Three-point partial difference equations linearizable by local and nonlocal transformations
LEVI, Decio;SCIMITERNA, CHRISTIAN
2013-01-01
Abstract
"\"We consider a class of nonlinear partial difference equations defined on three points of a plane lattice. We construct conditions for this class of partial difference equations to be linearizable through a point or a Cole–Hopf transformation. Using these conditions we are able to classify all multilinear linearizable equations belonging to this class\""File in questo prodotto:
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