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Thursday, November 16, 2023 - 13:40 in V2-210/216


Minimal Residual Methods in $W^{-1,p}(\Omega)$

A talk in the BI.discrete Workshop series by
Johannes Storn from Leipzig

Abstract: In this talk we adjust recent developments in the numerical computation of the p-Laplace problem via dual regularized Kacanov iterations to compute the minimzer of a residual in the $W^{-1,p}(\Omega)$-norm. This minimizer has superior properties compared to minimizers of classical minimal residual methods in Hilbert spaces for challenging problems like singular perturbed problems or convection-dominated diffusion.

Within the CRC this talk is associated to the project(s): A7, B3, B7



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