Prof. Dr. Irwin Yousept
Prof. Dr. Irwin Yousept
Universität Duisburg-Essen
Thea-Leymann-Straße 9
D-45127 Essen
+49 201 183 6894
Email: irwin.yousept[at]uni-due.de
Research Interests: Maxwell's Equations (Electromagnetics), Numerical Analysis, PDE-Constrained Optimization, Inverse Problems
Recent Applications: High-Tc Superconductivity, Electromagnetic Shielding, Ferromagnetics, Induction Heating, Full Waveform Inversion
Academic Records
Aug. 2014 - | Full Professor (W3), University Duisburg-Essen |
Jan. 2019 - April 2019 |
Visiting Professor, Chinese University of Hong Kong |
July 2012 - July 2014 |
Junior Professor (W1), Technical University Darmstadt |
Oct. 2009 - June 2012 | Postdoc, MATHEON, Technical University of Berlin |
Oct. 2008 - Sep. 2009 |
Guest W2-Professor, University of Augsburg |
June 2006 - July 2008 | Research Assistant, MATHEON, Technical University of Berlin |
Studies
Aug. 2008 | Promotion in Mathematik, Technical University of Berlin |
Oct. 2005 | Diplom in Mathematik, Technical University of Berlin |
Scientific Awards
2014 | Richard-von-Mises-Preis | GAMM - International Association of Applied Mathematics and Mechanics |
2013 | Dimitrie Pompeiu Prize | Academy of Romanian Scientists |
2006 | Erwin Stephan Prize | Technical University of Berlin |
2005 | Dies Mathematicus Prize | Technical University of Berlin |
Editorial Works
Since 2019 | Associate Editor for Applicable Analysis |
Since 2018 | Associate Editor for Results in Applied Mathematics |
DFG Research Projects
Advances in Regularization Theory for Inverse Problems in Banach Spaces
DFG Research Grant (YO 159/5-1), since 2022
Maxwell Obstacle Problems in Electromagnetic Shielding: Numerical Analysis, Shape Design and Nonlinear Permeability
DFG Research Grant (YO 159/4-1), since 2021
Multi-Physics Phenomena in High-Temperature Superconductivity: Analysis, Numerics and Optimization
DFG SPP1962 (YO 159/2-2), since 2019
Optimization of Non-smooth Hyperbolic Maxwell's Equations in Type-II Superconductivity Based on the Bean Critical State Model
DFG SPP1962 (YO 159/2-1), 2017 - 2020 (completed)
Publications
[44] Maurice Hensel, Malte Winckler and Irwin Yousept: Numerical solutions to hyperbolic Maxwell quasi-variational inequalities in Bean-Kim model for type-II superconductivity [PDF] ESAIM: Mathematical Modelling and Numerical Analysis 8,1385–1411, 2024
[43] Luis Ammann and Irwin Yousept: Acoustic Full Waveform Inversion via Optimal Control: First- and Second-Order Analysis [PDF] SIAM Journal on Control and Optimization 61:4, 2468-2496, 2023
[42] Gabrielle Caselli, Maurice Hensel, Irwin Yousept: Quasilinear Variational Inequalities in Ferromagnetic Shielding: Well-Posedness, Regularity, and Optimal Control [PDF] SIAM Journal on Control and Optimization 61:4, 2043-2068, 2023
[41] Maurice Hensel and Irwin Yousept: Eddy Current Approximation in Maxwell Obstacle Problems [PDF] Interfaces and Free Boundaries, 25, no. 1, 1–36, 2023
[40] Maurice Hensel and Irwin Yousept: Numerical Analysis for Maxwell Obstacle Problems in Electric Shielding [PDF] SIAM Journal on Numerical Analysis 60(3), 1083-1110, 2022
[39] De-Han Chen, D. Jiang, Irwin Yousept, Jun Zou: Variational source conditions for inverse Robin and flux problems by partial measurements [PDF] Inverse Problems Imaging 16(2), 283-304, 2022
[38] Irwin Yousept: Maxwell Quasi-Variational Inequalities in Superconductivity [PDF], ESAIM: Mathematical Modelling and Numerical Analysis 55 (2021) 1545-1568
[37] De-Han Chen and Irwin Yousept: Variational source conditions in Lp-spaces [PDF], SIAM Journal on Mathematical Analysis 53(3), pp. 2863--2889, 2021
[36] Yuri Flores Albuquerque, Antoine Laurain, Irwin Yousept: Level set-based shape optimization approach for sharp-interface reconstructions in time-domain full waveform inversion [PDF], SIAM Journal on Applied Mathematics 81(3), pp. 939--964, 2021
[35] Antoine Laurain, Malte Winckler, Irwin Yousept: Shape optimization for superconductors governed by H(curl)- elliptic variational inequalities [PDF], SIAM Journal on Control and Optimization 59(3), pp. 2247--2272, 2021
[34] De-Han Chen, Bernd Hofmann, Irwin Yousept: Oversmoothing Tikhonov regularization in Banach spaces [PDF] Inverse Problems 37 (2021) 085007
[33] Andre Maldonado and Irwin Yousept: Optimal control of non-smooth wave equations Pure and Applied Functional Analysis , to appear 2021
[32] Agnes Lamacz-Keymling and Irwin Yousept: High-order homogenization in optimal control by the Bloch wave method [PDF] ESAIM:COCV 27 (2021) 100
[31] Livia Betz and Irwin Yousept: Optimal control of elliptic variational inequalities with bounded and unbounded operators [PDF] Mathematical Control & Related Fields , 11(3): 479--498, 2021
[30] Irwin Yousept: Well-posedness theory for electromagnetic obstacle problems [PDF]
Journal of Differential Equations 269(10): 8855--8881, 2020
[29] Irwin Yousept: Hyperbolic Maxwell Variational Inequalities of the Second Kind [PDF]
ESAIM: COCV 26, Paper No. 34, 2020, https://doi.org/10.1051/cocv/2019015
[28] Yifeng Xu, Irwin Yousept and Jun Zou: An adaptive edge element approximation of a quasilinear H(curl)-elliptic problem [PDF] Math. Models Methods Appl. Sci. (M3AS) 30, no. 14, 2799–2826, 2020
[27] Malte Winckler, Irwin Yousept and Jun Zou: Adaptive edge element approximation for H(curl) elliptic variational inequalities of second kind [PDF] SIAM Journal on Numerical Analysis 58(3): 1941-1964, 2020
[26] Andrew Lam and Irwin Yousept : Consistency of a phase field regularization for an inverse problem governed by a quasilinear Maxwell system [PDF] Inverse Problems 36 045011, 2020
[25] Malte Winckler and Irwin Yousept: Fully discrete scheme for Bean's critical-state model with temperature effects in superconductivity [PDF] SIAM Journal on Numerical Analysis 57(6): 2685–2706, 2019
[24] De-Han Chen and Irwin Yousept: Variational Source Condition for Ill-Posed Backward Nonlinear Maxwell's Equations [PDF] Inverse Problems 35(2): 025001, 2019
[23] Malte Winckler, Irwin Yousept: Maxwell variational inequalities in type-II superconductivity, SPP1962 Special Issue, Birkhäuser, to appear, 2019
[22] Irwin Yousept: Hyperbolic Maxwell Variational Inequalities for Bean's Critical-State Model in Type-II Superconductivity [PDF] SIAM Journal on Numerical Analysis 55(5): 2444-2464, 2017
[21] Irwin Yousept: Optimal Control of Non-Smooth Hyperbolic Evolution Maxwell Equations in Type-II Superconductivity [PDF] SIAM Journal on Control and Optimization 55(4): 2305-2332, 2017
[20] Irwin Yousept and Jun Zou: Edge element method for optimal control of stationary Maxwell system with Gauss Law [PDF] SIAM Journal on Numerical Analysis 55(6): 2787-2810, 2017
[19] Dirk Pauly and Irwin Yousept: A Posteriori Error Analysis for the Optimal Control of Magneto-Static Fields
ESAIM: Mathematical Modelling and Numerical Analysis 51(6): 2159-2191, 2017
[18] Vera Bommer and Irwin Yousept: Optimal Control of the Full Time-Dependent Maxwell Equations
ESAIM: Mathematical Modelling and Numerical Analysis 50(1):237–261, 2016.
[17] Michael Hintermüller; Antoine Laurain; Irwin Yousept: Shape Sensitivities for an Inverse Problem in Magnetic Induction Tomography Based on the Eddy Current Model Inverse Problems, 31 (2015) 065006 (25pp)
[16] Ronald H.W. Hoppe and Irwin Yousept: Adaptive edge element approximation of H(curl)-elliptic optimal control problems with control constraints BIT Numerical Mathematics 55:255-277, 2015
[15] J.C. Delos Reyes and Irwin Yousept: Optimal control of electrorheological fluids through the action of electric field Computational Optimization and Applications, DOI 10.1007/s10589-014-9705-5, 2015
[14] Irwin Yousept: Optimal bilinear control of eddy current equations with grad-div regularization [PDF]
J. Numer. Math. 23 (1):81–98, 2015
[13] Irwin Yousept: Optimal Control of Quasilinear H(curl)-Elliptic Partial Differential Equations in Magnetostatic Field Problems [PDF] SIAM Journal on Control and Optimization 51(5), 3624-3651, 2013
[12] Irwin Yousept: Optimal control of Maxwell's equations with regularized state constraints
Computational Optimization and Applications 52(2), 559-581, 2012
[11] Irwin Yousept: Finite element analysis of an optimal control problem in the coefficients of time-harmonic eddy current equations Journal of Optimization Theory and Applications 154(3), 879-903, 2012
[10] Fredi Tröltzsch and Irwin Yousept: PDE-constrained optimization of time-dependent 3D electromagnetic induction heating by alternating voltages [PDF] ESAIM: Mathematical Modelling and Numerical Analysis 46, 709-729, 2012
[9] P.-E. Druet; O. Klein; J. Sprekels; F. Tröltzsch; I. Yousept
Optimal control of 3D state-constrained induction heating problems with nonlocal radiation effects.
SIAM Journal on Control and Optimization 49(4): 1707-1736, 2011
[8] Irwin Yousept: Optimal control of a nonlinear coupled electromagnetic induction heating system with pointwise state constraints Ann. Acad. Rom. Sci. Ser. Math. Appl. 2(1): 45-77, 2010
[7] Michael Hintermüller and Irwin Yousept: A sensitivity-based extrapolation technique for the numerical solution of state-constrained optimal control problems ESAIM: COCV 16(3): 503-522, 2010
[6] Christian Meyer and Irwin Yousept: State-constrained optimal control of semilinear elliptic equations with nonlocal radiation interface conditions SIAM Journal on Control and Optimization 48(2): 734-755, 2009
[5] Christian Meyer and Irwin Yousept: Regularization of state-constrained elliptic optimal control problems with nonlocal radiation interface conditions. Computational Optimization and Applications 44(2): 183-212, 2009
[4] Juan Carlos Delos Reyes and Irwin Yousept: Regularized state-constrained boundary optimal control of the Navier-Stokes equations Journal of Mathematical Analysis and Applications 356(1): 257-279, 2009
[3] Fredi Tröltzsch and Irwin Yousept: A regularization method for the numerical solution of elliptic boundary control problems with pointwise state constraints Computational Optimization and Applications 42(1): 43-66, 2009
[2] Fredi Tröltzsch and Irwin Yousept: Source representation strategy for optimal boundary control problems with state constraints Zeitschrift für Analysis und ihre Anwendungen (ZAA) 28(2): 189-203, 2009
[1] Michael Hintermüller and Fredi Tröltzsch and Irwin Yousept: Mesh independence of semismooth Newton methods for Lavrentiev-regularized state constrained optimal control problems. Numerische Mathematik 108(4): 571-603, 2008