Homogenization of Hamilton-Jacobi equations and applications to traffic flow modelling

We study the homogenization of Hamilton-Jacobi equations with oscillating initial data and non-coercive Hamiltonian, mostly of the Bellman- Isaacs form arising in optimal control

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( 2 ) عععيف يعععبدأ لعععمع لعععك سيعععل هعععنا اذعععه ىعععنعم ه نعععم ةععععومجم نعععم لكعععشتت اعععمن او ةيرععععش ا باععععط لا يععععف

However, the rotating flame holder raises some ques- tions on the data analysis: the classical point-wise laser exci- tation is likely to fail if the displacement of the moving target

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We have defined the right and left deterministic hamiltonians and the effective flux limiter A, so to complete the proof of Theorem 2.7, we should prove the convergence result.. This

A semi-Lagrangian scheme for Hamilton-Jacobi equations on networks with application to traffic flow models.. Elisabetta Carlini · Adriano Festa ·