Institutionen der Universität Bayreuth
Lehrstuhl Angewandte Mathematik - Univ.-Prof. Dr. Anton Schiela

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Anzahl der Einträge auf dieser Ebene: 22.

2024

Sproll, Tobias:
Numerical Identification of Motor Units in Muscle Tissue from High Resolution EMG Data.
Bayreuth , 2024 . - VIII, 103 S.
( Dissertation, 2024 , Universität Bayreuth, Fakultät für Mathematik, Physik und Informatik)

2023

Pötzl, Bastian ; Schiela, Anton ; Jaap, Patrick:
Inexact proximal Newton methods in Hilbert spaces.
In: Computational Optimization and Applications. Bd. 87 (16 August 2023) Heft 1 . - S. 1-37.
ISSN 0926-6003
DOI der Verlagsversion: https://doi.org/10.1007/s10589-023-00515-x

Sproll, Tobias ; Schiela, Anton:
Numerical Solution of an Identifcation Problem in Electromyography.
Bayreuth , 2023 . - 21 S.

Pötzl, Bastian:
Inexact Proximal Newton Methods for Finite Strain Plasticity.
Bayreuth , 2023 . - X, 215 S.
( Dissertation, 2023 , Universität Bayreuth, Fakultät für Mathematik, Physik und Informatik)

2022

Pötzl, Bastian ; Schiela, Anton ; Jaap, Patrick:
Second order semi-smooth Proximal Newton methods in Hilbert spaces.
In: Computational Optimization and Applications. Bd. 82 (2022) Heft 2 . - S. 465-498.
ISSN 1573-2894
DOI der Verlagsversion: https://doi.org/10.1007/s10589-022-00369-9

2021

Sproll, Tobias ; Schiela, Anton:
An identification problem in electromyography.
Bayreuth , 2021 . - 21 S.
DOI der Verlagsversion: https://doi.org/10.1088/1361-6420/ac362c

Schaller, Manuel:
Sensitivity Analysis and Goal Oriented Error Estimation for Model Predictive Control.
Bayreuth , 2021 . - IX, 185 S.
( Dissertation, 2021 , Universität Bayreuth, Fakultät für Mathematik, Physik und Informatik)

2020

Ortiz, Julián:
Constrained Optimization on Manifolds.
Bayreuth , 2020 . - IX, 193 S.
( Dissertation, 2020 , Universität Bayreuth, Fakultät für Mathematik, Physik und Informatik)

Grüne, Lars ; Junge, Oliver:
From Bellman to Dijkstra: Set oriented construction of globally optimal controllers.
Department of Mathematics, University of Bayreuth; Department of Mathematics, Technical University of Munich
Bayreuth , 2020 . - 30 S.

Grüne, Lars ; Schaller, Manuel ; Schiela, Anton:
Exponential sensitivity analysis for Model Predictive Control of PDEs.
Department of Mathematics, University of Bayreuth
Bayreuth , 2020 . - 4 S.

Grüne, Lars ; Schaller, Manuel ; Schiela, Anton:
Exponential sensitivity and turnpike analysis for linear quadratic optimal control of general evolution equations.
Department of Mathematics, University of Bayreuth
Bayreuth , 2020 . - 26 S.

Grüne, Lars:
Why does strict dissipativity help in model predictive control?
Department of Mathematics, University of Bayreuth
Bayreuth , 2020 . - 4 S.

2019

Schiela, Anton ; Stöcklein, Matthias:
Algorithms for Optimal Control of Elastic Contact Problems with Finite Strain.
University Bayreuth , 2019 . - 21 S.

Ortiz, Julián ; Schiela, Anton:
A composite step method for equality constrained optimization on manifolds.
Bayreuth , 2019 . - 27 S.

Schiela, Anton ; Ortiz, Julián:
Second order directional shape derivatives.
Bayreuth , 2019 . - 25 S.

Müller, Georg:
Optimal control of time-discretized contact problems.
Bayreuth , 2019 . - x, 213 S.
( Dissertation, 2019 , Universität Bayreuth, Fakultät für Mathematik, Physik und Informatik)

2018

Grüne, Lars ; Schaller, Manuel ; Schiela, Anton:
Sensitivity Analysis of Optimal Control for a class of parabolic PDEs motivated by Model Predictive Control.
Department of Mathematics, University of Bayreuth
Bayreuth , 2018 . - 23 S.

Grüne, Lars ; Schaller, Manuel ; Schiela, Anton:
Sensitivity analysis of optimal control motivated by model predictive control.
Department of Mathematics, University of Bayreuth
Bayreuth , 2018 . - 4 S.

2017

Schiela, Anton:
A flexible framework for cubic regularization algorithms for non-convex optimization in function space.
Bayreuth , 2017 . - 28 S.

Christof, Constantin ; Müller, Georg:
A Note on the Equivalence and the Boundary Behavior of a Class of Sobolev Capacities.
Bayreuth , 2017 . - 27 S.

2016

Müller, Georg ; Schiela, Anton:
On the Control of Time Discretized Dynamic Contact Problems.
Bayreuth , 2016 . - 35 S.

2015

Lubkoll, Lars ; Schiela, Anton ; Weiser, Martin:
An affine covariant composite step method for optimization with PDEs as equality constraints.
Konrad-Zuse-Zentrum für Informationstechnik Berlin
Berlin, Germany , 2015 . - 40 S. - (ZIB-Report ; 15-09 )

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