The paper deals with the existence and uniqueness of classical solutions of the homogeneous Neumann problem for a class of parabolic-hyperbolic system of partial differential equations in n dimensions. The problem arises from a model of the diffusion of N species of radioactive isotopes of the same element.
On a multidimensional model for the codiffusion of isotopes: existence and uniqueness / E. Comparini; M. Ughi. - In: MATHEMATICAL METHODS IN THE APPLIED SCIENCES. - ISSN 0170-4214. - STAMPA. - 38:(2015), pp. 4052-4060. [10.1002/mma.3344]
On a multidimensional model for the codiffusion of isotopes: existence and uniqueness
COMPARINI, ELENA;
2015
Abstract
The paper deals with the existence and uniqueness of classical solutions of the homogeneous Neumann problem for a class of parabolic-hyperbolic system of partial differential equations in n dimensions. The problem arises from a model of the diffusion of N species of radioactive isotopes of the same element.File in questo prodotto:
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