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20132018
most citedGuaranteed error control bounds for the stabilised space-time IgA approximations to parabolic problems

6 citations · 14 across the 8 of their papers we have counts for

collaborators

11 papers

math.NA2018

Adaptive space-time isogeometric analysis for parabolic evolution problems

Ulrich Langer, Svetlana Matculevich, Sergey Repin

The paper is concerned with locally stabilized space-time IgA approximations to initial boundary value problems of the parabolic type. Originally, similar schemes (but weighted wit…

math.NA2018

On the a posteriori error analysis for linear Fokker-Planck models in convection-dominated diffusion problems

Svetlana Matculevich, Monika Wolfmayr

This work is aimed at the derivation of reliable and efficient a posteriori error estimates for convection-dominated diffusion problems motivated by a linear Fokker-Planck problem…

math.NA2017★ 6 cited

Guaranteed error control bounds for the stabilised space-time IgA approximations to parabolic problems

Ulrich Langer, Svetlana Matculevich, Sergey Repin

The paper is concerned with space-time IgA approximations of parabolic initial-boundary value problems. We deduce guaranteed and fully computable error bounds adapted to special fe…

math.NA2017

Functional approach to the error control in adaptive IgA schemes for elliptic boundary value problems

Svetlana Matculevich

This work presents a numerical study of functional type a posteriori error estimates for IgA approximation schemes in the context of elliptic boundary-value problems. Along with th…

math.NA2017★ 2 cited

Fully reliable error control for evolutionary problems

Bärbel Holm, Svetlana Matculevich

This work is focused on the application of functional-type a posteriori error estimates and corresponding indicators to a class of time-dependent problems. We consider the algorith…

math.NA2016★ 5 cited

A posteriori error estimates for space-time IgA approximations to parabolic initial boundary value problems

Ulrich Langer, Svetlana Matculevich, Sergey Repin

This work is concerned with a posteriori error estimates of the functional type for approximations constructed by space-time IgA scheme presented in paper by Langer, Neumueller, an…