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Boundary variation for non-autonomous parabolic equations with Neumann boundary condition

机译:neumann边界条件非自主抛物型方程的边界变化

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We study the behavior of solutions of non-autonomous parabolic equations subject to Neumann boundary condition under perturbation of the domain. We prove the convergence of solutions of parabolic equations under domain perturbation by variational methods using suitable assumptions on the sequence of perturbed domains which also give the convergence of solutions under domain perturbation for elliptic equations.
机译:我们在域扰动下研究了非自主抛物型方程的解决方案对Neumann边界条件的影响。通过对扰动结构域序列的合适假设,通过分析方法证明了抛物面方程溶液扰动溶液的收敛性,这还给出了椭圆方程的域扰动下的溶液的收敛性。

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