Decay rate of generalized solutions for equations of a viscous heat-conducting gas
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AI-generated summary
This paper analyzes the long-time behavior of generalized solutions for one-dimensional viscous gas equations, establishing power-type decay estimates as time approaches infinity using local anti-derivatives.
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Abstract
The large time behavior is considered for the solutions of the Navier-Stokes equations for one-dimensional viscous polytropic ideal gas in unbounded domains. Using the local anti-derivatives functions technique, we obtain the power type decay estimates for the generalized solutions as time goes to infinity
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- europepmc
- last seen: 2026-05-19T01:45:01.086888+00:00