Existence of second order smooth solutions for 2D Euler equations with symmetry outside a core region
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文摘
In this paper, we study the existence of second order smooth solutions for the initial boundary value problem of Euler equation satisfying the γ-law with damping and axial symmetry. After a series of transformations, we can choose the γ in an appropriate scope to make sure the estimates of the \(C^{2}\) norm of the solutions are bounded when the damping is strong enough.

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