Classical solution to 1D viscous polytropic perfect fluids with constant diffusion coefficients and vacuum
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文摘
This paper deals with the initial boundary value problem for one-dimensional (1D) viscous, compressible and heat conducting fluids. We establish the global existence and uniqueness of classical solutions, with large data and possible vacuum at initial time. Our approach is based on the Calder\(\acute{o}\)n–Zygmund decomposition technique and allows that the viscosity and heat conductivity are both constant.

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