The global classical solution to compressible Euler system with velocity alignment
Author:
Publisher
American Institute of Mathematical Sciences (AIMS)
Subject
General Mathematics
Link
http://www.aimspress.com/article/10.3934/math.2020429/pdf
Reference23 articles.
1. S. Benzoni-Gavage, D. Serre, Multi-Dimensional Hyperbolic Partial Differential
2. t al. Critical thresholds in 1D Euler equations with non-local forces;J. A. Carrillo, Y. P. Choi, E. Tadmor;Math. Mod. Meth. Appl. S.
3. i>On the pressureless damped Euler-Poisson equations with quadratic confinement: Critical thresholds and large-time behavior;J. A. Carrillo, Y. P. Choi, E. Zatorska;Math. Mod. Meth. Appl. S.
4. t al. Weak solutions for Euler systems with non-local interactions;J. A. Carrillo, E. Feireisl, P. Gwiazda;J. Lond. Math. Soc.
5. i>On long-time asymptotics for viscous hydrodynamic models of collective behavior with damping and nonlocal interactions;J. A. Carrillo, A. Wróblewska-Kamińska, E. Zatorska;Math. Mod. Meth. Appl. S.
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1. Global well-posedness and asymptotic behavior in critical spaces for the compressible Euler system with velocity alignment;Nonlinearity;2024-01-04
2. Asymptotic behaviors for the compressible Euler system with nonlinear velocity alignment;Journal of Differential Equations;2024-01
3. The initial value problem for the equations of motion of fractional compressible viscous fluids;Journal of Differential Equations;2023-12
4. Swarming: hydrodynamic alignment with pressure;Bulletin of the American Mathematical Society;2023-04-25
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