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Dynamical low-rank approximation to the solution of parabolic differential equations

机译:抛物面微分方程解决方案的动态低秩近似

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摘要

Dynamical low-rank approximation to the solutions of matrix differential equations leads to differential equations for the factors of a low-rank factorization of the matrices. Error bounds depending on the Lipschitz constant of the problem become not satisfactory in the case of parabolic problems with a linear stiff term and a smooth nonstiff nonlinearity. In this paper, we provide sharper error bounds, depending only on the Lipschitz constant of the nonstiff nonlinearity.
机译:动态低秩近似到矩阵微分方程的解导通向矩阵的低级别分子的因素的微分方程。根据Lipschitz常数的错误界限在线性刚性术语的抛物面问题和平滑的非任政非线性的情况下变得不令人满意。在本文中,我们提供更清晰的错误限制,这仅取决于非任立非线性的嘴唇常数。

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