Backward problem for the 1D ionic Vlasov-Poisson equation

Author:

Gagnebin Antoine,

Publisher

American Institute of Mathematical Sciences (AIMS)

Subject

Modeling and Simulation,Numerical Analysis

Reference36 articles.

1.

A. A. Arsenev, Existence in the large of a weak solution of Vlasov's system of equations, Ž. Vyčisl. Mat i Mat. Fiz., 15 (1975), 136-147,276.

2.

C. Bardos and P. Degond, Existence globale des solutions des équations de Vlasov-Poisson, Nonlinear Partial Differential Equations and Their Applications, Collège de France seminar, Vol. VII (Paris, Res. Notes in Math., Pitman, Boston, MA, 122 (1985), 35-58.

3. Global existence for the Vlasov-Poisson equation in 3 space variables with small initial data

4.

C. Bardos, P. Degond and F. Golse, A priori estimates and existence results for the Vlasov and Boltzmann equations, Nonlinear Systems of Partial Differentil Equations in Applied Mathematics, Part 2, Lectures in Appl. Math., Amer. Math. Soc., Providence, RI, 23 (1986), 189-207.

5.

C. Bardos, F. Golse, T. Nguyen and R. Sentis, The Maxwell-Boltzmann approximation for ion kinetic modeling, Phys. D, 376/377 (2018), 94-107.

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