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- W2110347166 abstract "We consider a scalar hyperbolic conservation law with a nonlinear source term and viscosity .F or = 0, there exist in general dierent types of heteroclinic entropy traveling waves. It is shown that for > 0 suciently small theviscous equation possesses similar traveling wave solutions andthattheprolesconverge inexponentially weighted L 1 -norms as &0. Theproofisbasedonacarefulstudyofthesingularlyperturbed second-order equation that arises from the traveling wave ansatz." @default.
- W2110347166 created "2016-06-24" @default.
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- W2110347166 date "2000-04-25" @default.
- W2110347166 modified "2023-09-27" @default.
- W2110347166 title "Viscous Profiles for Traveling Waves of Scalar Balance Laws: The Uniformly Hyperbolic Case" @default.
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