Asymptotic behavior of the solution to the system for a viscous reactive gas

22Citations
Citations of this article
6Readers
Mendeley users who have this article in their library.

This article is free to access.

Abstract

In this paper, we investigate the asymptotic behavior of the generalized solution to the compressible Navier-Stokes equations which describes a thermal explosion in a viscous reactive perfect gas confined between two infinite parallel plates in combustion theory. © 1999 Academic Press.

References Powered by Scopus

Initial boundary value problems for the equations of motion of compressible viscous and heat-conductive fluids

516Citations
N/AReaders
Get full text

Unique global solution with respect to time of initial-boundary value problems for one-dimensional equations of a viscous gas. PMM vol. 41, n≗ 2, 1977, pp. 282-291

444Citations
N/AReaders
Get full text

On the First Initial-Boundary Value Problem of Compressible Viscous Fluid Motion

222Citations
N/AReaders
Get full text

Cited by Powered by Scopus

Lyapunov functional method for 1D radiative and reactive viscous gas dynamics

57Citations
N/AReaders
Get full text

On the large-time behavior of 1D radiative and reactive viscous flows for higher-order kinetics

41Citations
N/AReaders
Get full text

The Cauchy problem for a 1D compressible viscous micropolar fluid model: Analysis of the stabilization and the regularity

41Citations
N/AReaders
Get full text

Register to see more suggestions

Mendeley helps you to discover research relevant for your work.

Already have an account?

Cite

CITATION STYLE

APA

Guo, B., & Zhu, P. (1999). Asymptotic behavior of the solution to the system for a viscous reactive gas. Journal of Differential Equations, 155(1), 177–202. https://doi.org/10.1006/jdeq.1998.3578

Readers over time

‘10‘11‘12‘13‘1902468

Readers' Seniority

Tooltip

PhD / Post grad / Masters / Doc 2

50%

Researcher 2

50%

Readers' Discipline

Tooltip

Mathematics 4

100%

Save time finding and organizing research with Mendeley

Sign up for free
0