Non-relativistic and low Mach number limits of two \(P1\) approximation model arising in radiation hydrodynamics

DOI10.4310/CMS.2016.v14.n7.a11zbMath1353.35031OpenAlexW2520520125MaRDI QIDQ345990

Jishan Fan, Gen Nakamura, Fu-Cai Li

Publication date: 5 December 2016

Published in: Communications in Mathematical Sciences (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.4310/cms.2016.v14.n7.a11

zbMATH Keywords

barotropic modelNavier-Stokes-Fourier model

Mathematics Subject Classification ID

Singular perturbations in context of PDEs (35B25) Navier-Stokes equations (35Q30) PDEs in connection with mechanics of particles and systems of particles (35Q70)

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Local existence for an isentropic compressible Navier-Stokes-$P1$ approximate model arising in radiation hydrodynamics ⋮ Local well-posedness for a compressible full MHD-\(P1\) approximate model arising in radiation MHD ⋮ The large time behavior of strong solutions to a P1-approximation arising in radiating hydrodynamics ⋮ Local well‐posedness and blow‐up criterion for a compressible Navier‐Stokes‐P1 approximate model arising in radiation hydrodynamics ⋮ The combined non-equilibrium diffusion and low Mach number limits of a model arising in radiation magnetohydrodynamics ⋮ Nonrelativistic limit of the Euler‐HMP_N approximation models arising in radiation hydrodynamics ⋮ Uniform regularity for an isentropic compressible MHD-$P1$ approximate model arising in radiation hydrodynamics ⋮ Uniform estimates for a compressible full MHD-\(P1\) approximate model arising in radiation MHD ⋮ Nonequilibrium-Diffusion Limit of the Compressible Euler-P1 Approximation Radiation Model at Low Mach Number

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