A remark on large time asymtotics for solutions of a nonhomogeneous viscous Burgers equation
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Publication:6101858
DOI10.1007/s10473-023-0318-xzbMath1524.35124OpenAlexW4367368861MaRDI QIDQ6101858
Manas Ranjan Sahoo, Smriti Tiwari, Satyanarayana Engu
Publication date: 5 May 2023
Published in: Acta Mathematica Scientia. Series B. (English Edition) (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10473-023-0318-x
Asymptotic behavior of solutions to PDEs (35B40) Initial-boundary value problems for second-order parabolic equations (35K20) Heat equation (35K05) Integral representations of solutions to PDEs (35C15)
Cites Work
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- Some exact solutions of the 3-dimensional zero-pressure gas dynamics system
- A generalization of the moment problem to a complex measure space and an approximation technique using backward moments
- Symbolic computation on generalized Hopf-Cole transformation for a forced Burgers model with variable coefficients from fluid dynamics
- On the large-time asymptotics of the diffusion equation on infinite domains
- Decay rates for degenerate convection diffusion equations in both one and several space dimensions
- Asymptotic agreement of moments and higher order contraction in the Burgers equation
- Global regularity of solution for general degenerate parabolic equations in 1-D
- Viscosity method of a non-homogeneous Burgers equation
- On a nonhomogeneous Burgers' equation
- Vanishing viscosity approach to a system of conservation laws admitting \(\delta\) waves
- An explicit solution of Burgers equation with stationary point source
- Diffusive N-Waves and Metastability in the Burgers Equation
- Large Time Asymptotics with Error Estimates to Solutions of a Forced Burgers Equation
- Solutions of a Nonhomogeneous Burgers Equation
- Higher Order Approximations in the Heat Equation and the Truncated Moment Problem
- On the rate of convergence and asymptotic profile of solutions to the viscous burgers equations
- The partial differential equation ut + uux = μxx
- On solutions to nonlinear reaction-diffusion-convection equations with degenerate diffusion