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Global existence and blow-up phenomena for nonlinear divergence form parabolic equations with inhomogeneous Neumann boundary conditions

机译:非线性散度的整体存在和爆破现象形成了具有非均匀Neumann边界条件的抛物线方程

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摘要

In this paper, we consider nonlinear divergence form parabolic equations with inhomogeneous Neumann boundary conditions. We establish respectively the conditions on nonlinearities to guarantee that u(x,t) exists globally or blows up at some finite time. If blow-up occurs, we obtain upper and lower bounds of the blow-up time.
机译:在本文中,我们考虑具有非均匀Neumann边界条件的抛物型方程的非线性散度。我们分别建立非线性条件,以确保u(x,t)全局存在或在某个有限时间爆炸。如果发生爆炸,我们将获得爆炸时间的上限和下限。

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