Maximum entropy principle and classical evolution equations with source terms
✍ Scribed by J-H. Schönfeldt; N. Jimenez; A.R. Plastino; A. Plastino; M. Casas
- Publisher
- Elsevier Science
- Year
- 2007
- Tongue
- English
- Weight
- 190 KB
- Volume
- 374
- Category
- Article
- ISSN
- 0378-4371
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## Abstract We consider the blowup of solutions of the initial boundary value problem for a class of non‐linear evolution equations with non‐linear damping and source terms. By using the energy compensation method, we prove that when __p__>max{__m__, __α__}, where __m__, __α__ and __p__ are non‐neg
## Abstract We consider a class of quasi‐linear evolution equations with non‐linear damping and source terms arising from the models of non‐linear viscoelasticity. By a Galerkin approximation scheme combined with the potential well method we prove that when __m__<__p__, where __m__(⩾0) and __p__ ar