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Approximation of abstract Cauchy problems for dissipative operators with respect to metric-like functionals

机译:耗散算子与度量样功能的绘制问题问题的近似值

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This paper discusses approximation of semigroups of locally Lipschitz operators by discrete semigroups of local quasi-contractions with respect to metric-like functionals. The main approximation result not only extends a product formula for contractive semigroups generated by maximal dissipative operators in real Hilbert spaces but also gives an algorithm for solving a mixed problem for the Kirchhoff equation to which the contractive semigroup theory or Kato's quasilinear theory cannot directly apply. (C) 2019 Elsevier Inc. All rights reserved.
机译:本文讨论了局部嘴唇尖核算子的近似值,通过局部准收缩的离散半群与度量样功能。 主要近似结果不仅扩展了由Real Hilbert空间中的最大耗散运算符产生的对收缩半群的产品公式,而且还给出了一种用于解决对抗半群理论或Kato Quasilinear理论不能直接应用的Kirchhoff方程的混合问题的算法。 (c)2019 Elsevier Inc.保留所有权利。

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