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Asymptotically Self-similar Solution for the Convection-Diffusion Equation

机译:对流扩散方程的渐近自相似解

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We study the Cauchy problem for the convection-diffusion equation, which describes physical phenomena where particles, energy, or other physical quantities are transferred inside a physical system due to diffusion and convection processes. For a > 2, we show the continuous dependence upon the initial data. Moreover, asymptotically self-similar global solutions are investigated with nonhomogeneous initial date.
机译:我们研究对流扩散方程的Cauchy问题,其描述了由于扩散和对流过程而在物理系统内传递颗粒,能量或其他物理量的物理现象。对于A> 2,我们显示对初始数据的连续依赖性。此外,使用非均匀初始日期研究了渐近自相似的全球解决方案。

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