The initial/boundary-value problem on the semiline for the nonlinear diffusion-convection equation is solved with a general initial datum and a boundary condition at the origin representing a discontinuous flux.The method of solution is based on the Hodograph transform and the linearization is obtained via the Generalized Hopf-Cole Transformation.

Semiline solutions of a nonlinear diffusion-convection equation

DE LILLO, Silvana
1992

Abstract

The initial/boundary-value problem on the semiline for the nonlinear diffusion-convection equation is solved with a general initial datum and a boundary condition at the origin representing a discontinuous flux.The method of solution is based on the Hodograph transform and the linearization is obtained via the Generalized Hopf-Cole Transformation.
1992
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11391/103549
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