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| HAL: hal-00091967, version 2 |
| arXiv: math.AP/0609239 |
| Detailed view |  Export this paper |
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| Journal of Differential Equations 216 (2005) 223-258 |
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| Available versions: | v1 (2006-09-08) | v2 (2006-09-20) |
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| Large time behavior for a viscous Hamilton-Jacobi equation with Neumann boudary condition. |
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| Said Benachour 1Simona Dabuleanu 1 |
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| (2005) |
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| We prove the existence and the uniqueness of strong solutions for the viscous Hamilton-Jacobi Equation with Neumann boundary condition and initial data a continious function. Then, we study the large time behavior of the solutions. |
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| 1: | Institut Elie Cartan Nancy (IECN) |
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CNRS : UMR7502 – INRIA – Université Henri Poincaré - Nancy I – Université Nancy II – Institut National Polytechnique de Lorraine (INPL) |
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| Subject | : | Mathematics/Analysis of PDEs |
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| Nonlinear parabolic equations – Viscous Hamilton-Jacobi equations – Neumann boundary condition – Large time behavior – Bernstein technique. |
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| hal-00091967, version 2 | |
| http://hal.archives-ouvertes.fr/hal-00091967 | |
| oai:hal.archives-ouvertes.fr:hal-00091967 | |
| From: Said Benachour | |
| Submitted on: Wednesday, 20 September 2006 11:35:45 | |
| Updated on: Wednesday, 11 April 2007 09:01:04 | |
