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Pointwise Estimates on Travelling Wave Solution of the Scalar Viscous Conservation Laws

机译:标量粘性守恒律行波解的逐点估计

摘要

This paper research on the pointwise behavior of perturbations from a viscous shock solution to a scalar viseous conservation law by introducing an approximate Green's function. The authors obtain not only the pointwise decay of the perturbation ard but also the high derivative of it. Stability in any Lp (p≥1) norm is a direct consequence.
机译:通过引入近似格林函数,研究了从粘性激波解到标量有形守恒律的摄动的逐点行为。作者不仅获得了扰动ard的逐点衰减,而且还得到了它的高阶导数。任何Lp(p≥1)范数的稳定性都是直接的结果。

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