2014Journal of Nanjing University of Information Science & TechnologyRequires access

Blowup for Euler-Poisson Equations with damping

Jin Zhang

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Abstract

The paper discusses the blowup problem for Euler-Poisson equations with damping in RN. By the integration method,under certain initial condition for initial velocity u,the non-trivial classical solutions(ρ,u) with compact support in[0,R],where R0 is a positive constant,can blow up in the finite time.

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What this paper is about

The paper discusses the blowup problem for Euler-Poisson equations with damping in RN. By the integration method,under certain initial condition for initial velocity u,the non-trivial classical solutions(ρ,u) with compact support in[0,R],where R0 is a positive constant,can blow up in the finite time.

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Available abstract

The paper discusses the blowup problem for Euler-Poisson equations with damping in RN. By the integration method,under certain initial condition for initial velocity u,the non-trivial classical solutions(ρ,u) with compact support in[0,R],where R0 is a positive constant,can blow up in the finite time.

Key concepts: Constant (computer programming), Euler's formula, Poisson distribution, Euler equations, Mathematical analysis, Mathematics, Backward Euler method, Physics

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