Latest publications
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Rate-independent systems and their viscous regularizations: analysis, simulation and optimal controlNon-Smooth and Complementarity-Based Distributed Parameter Systems, International Series of Numerical Mathematics, 2019
bibtex
@INCOLLECTION{HerzogKneesMeyerSieversStoetznerThomas:2019:1, AUTHOR = {Herzog, Roland and Knees, Dorothee and Meyer, Christian and Sievers, Michael and Stötzner, Ailyn and Thomas, Stephanie}, EDITOR = {Hintermüller, Michael and Herzog, Roland and Kanzow, Christian and Ulbrich, Michael and Ulbrich, Stefan}, PUBLISHER = {Springer}, BOOKTITLE = {Non-Smooth and Complementarity-Based Distributed Parameter Systems}, DATE = {2019}, DOI = {10.1007/978-3-030-79393-7_6}, SERIES = {International Series of Numerical Mathematics}, TITLE = {Rate-independent systems and their viscous regularizations: analysis, simulation and optimal control}, }
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Hadamard differentiability of the solution map in thermoviscoplasticityPure and Applied Functional Analysis 4(2), p.271-295, 2019
bibtex
@ARTICLE{HerzogStoetzner:2019:1, AUTHOR = {Herzog, Roland and Stötzner, Ailyn}, DATE = {2019}, JOURNALTITLE = {Pure and Applied Functional Analysis}, NUMBER = {2}, PAGES = {271--295}, TITLE = {Hadamard differentiability of the solution map in thermoviscoplasticity}, VOLUME = {4}, }
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Optimal Control of Thermoviscoplasticity,
2018
bibtex
@THESIS{Stoetzner:2018:1, AUTHOR = {Stötzner, Ailyn}, INSTITUTION = {Technische Universität Chemnitz, Germany}, DATE = {2018}, EPRINT = {urn:nbn:de:bsz:ch1-qucosa2-318874}, EPRINTTYPE = {urn}, TITLE = {Optimal Control of Thermoviscoplasticity}, TYPE = {phdthesis}, }
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Existence of solutions of a thermoviscoplastic model and associated optimal control problemsNonlinear Analysis: Real World Applications 35, p.75-101, 2017
bibtex
@ARTICLE{HerzogMeyerStoetzner:2017:1, AUTHOR = {Herzog, Roland and Meyer, Christian and Stötzner, Ailyn}, DATE = {2017}, DOI = {10.1016/j.nonrwa.2016.10.008}, JOURNALTITLE = {Nonlinear Analysis: Real World Applications}, PAGES = {75--101}, TITLE = {Existence of solutions of a thermoviscoplastic model and associated optimal control problems}, VOLUME = {35}, }