The Cauchy problem for strictly hyperbolic systems of balance laws with dissipation was studied. The uniqueness and continuous dependence for the systems were derived. It was proved that the Cauchy problem admitted a semigroup of solutions depending on time and initial data.

Amadori, D., Guerra, G. (2002). Uniqueness and continuous dependence for systems of balance laws with dissipation. NONLINEAR ANALYSIS, 49(7), 987-1014.

Uniqueness and continuous dependence for systems of balance laws with dissipation

GUERRA, GRAZIANO
2002

Abstract

The Cauchy problem for strictly hyperbolic systems of balance laws with dissipation was studied. The uniqueness and continuous dependence for the systems were derived. It was proved that the Cauchy problem admitted a semigroup of solutions depending on time and initial data.
Articolo in rivista - Articolo scientifico
conservation laws; balance laws; uniqueness; continuous dependence
English
2002
49
7
987
1014
none
Amadori, D., Guerra, G. (2002). Uniqueness and continuous dependence for systems of balance laws with dissipation. NONLINEAR ANALYSIS, 49(7), 987-1014.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/10281/1551
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