Boris Vexler

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Dominik MeidnerTechnische Universität MünchenVerified email at tum.de
Dmitriy LeykekhmanUConn, Deparmtent of Math.Verified email at uconn.edu
Roland BeckerUniversité de PauVerified email at univ-pau.fr
Karl KunischProfessor für MathematikVerified email at uni-graz.at
Konstantin PieperComputational and Applied Mathematics Group, Oak Ridge National LaboratoryVerified email at ornl.gov
Malte BraackProfessor für Angewandte Mathematik, Kiel UniversityVerified email at math.uni-kiel.de
Winnifried WollnerUniversität HamburgVerified email at uni-hamburg.de
Barbara KaltenbacherUniversity Professor for Applied Analysis, Alpen-Adria-Universität KlagenfurtVerified email at aau.at
Ira NeitzelRheinische Friedrich-Wilhelms Universität BonnVerified email at ins.uni-bonn.de
Philip TrautmannUniversity of GrazVerified email at uni-graz.at
Sandra MayAssociate professor, Uppsala UniversityVerified email at it.uu.se
Niklas BehringerTechnical University of MunichVerified email at tum.de
Enrique ZuazuaFAU Erlangen/Humboldt Prof. & Deusto-Bilbao & UAM-Madrid & Sherpa.ai Chief Algorithm ScientistVerified email at fau.de
Daniel WalterJuniorprofessor für nichtglatte Optimierung, Humboldt-Universität zu BerlinVerified email at hu-berlin.de
Fredi TröltzschVerified email at math.tu-berlin.de
Alexander ZlotnikHigher School of Economics UniversityVerified email at hse.ru
Mariano Mateos AlberdiProfesor de Matemáticas, Universidad de OviedoVerified email at uniovi.es
Juan Carlos De los ReyesCentro de Modelización Matemática (MODEMAT), EcuadorVerified email at epn.edu.ec
Christian MeyerProfessor für Mathematik, TU DortmundVerified email at math.tu-dortmund.de
Johannes PfeffererUniversität der Bundeswehr MünchenVerified email at unibw.de

Boris Vexler

Professor für Optimale Steuerung, Technische Universität München

Verified email at ma.tum.de - Homepage

Optimal Control Numerical Analysis Finite Element Methods PDE-constrained optimization


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Adaptive space-time finite element methods for parabolic optimization problems D Meidner, B Vexler SIAM Journal on Control and Optimization 46 (1), 116-142, 2007	250	2007
A priori error estimates for space-time finite element discretization of parabolic optimal control problems Part I: Problems without control constraints D Meidner, B Vexler SIAM Journal on Control and Optimization 47 (3), 1150-1177, 2008	219	2008
A priori error estimates for space-time finite element discretization of parabolic optimal control problems Part II: Problems with control constraints D Meidner, B Vexler SIAM Journal on Control and Optimization 47 (3), 1301-1329, 2008	211	2008
Optimal control of the convection-diffusion equation using stabilized finite element methods R Becker, B Vexler Numerische Mathematik 106 (3), 349-367, 2007	209	2007
Adaptivity with dynamic meshes for space-time finite element discretizations of parabolic equations M Schmich, B Vexler SIAM Journal on Scientific Computing 30 (1), 369-393, 2008	202	2008
Adaptive finite elements for elliptic optimization problems with control constraints B Vexler, W Wollner SIAM Journal on Control and Optimization 47 (1), 509-534, 2008	143	2008
Efficient numerical solution of parabolic optimization problems by finite element methods R Becker, D Meidner, B Vexler Optimisation Methods and Software 22 (5), 813-833, 2007	135	2007
A posteriori error estimation for finite element discretization of parameter identification problems R Becker, B Vexler Numerische Mathematik 96 (3), 435-459, 2004	131	2004
Error analysis for a finite element approximation of elliptic Dirichlet boundary control problems S May, R Rannacher, B Vexler SIAM Journal on Control and Optimization 51 (3), 2585-2611, 2013	110	2013
A priori error estimates for space–time finite element discretization of semilinear parabolic optimal control problems I Neitzel, B Vexler Numerische Mathematik 120 (2), 345-386, 2012	99	2012
Measure valued directional sparsity for parabolic optimal control problems K Kunisch, K Pieper, B Vexler SIAM Journal on Control and Optimization 52 (5), 3078-3108, 2014	98	2014
A posteriori error estimation and adaptivity for elliptic optimal control problems with state constraints O Benedix, B Vexler Computational Optimization and Applications 44 (1), 3-25, 2009	98	2009
Constrained Dirichlet boundary control in L^2 for a class of evolution equations K Kunisch, B Vexler SIAM Journal on Control and Optimization 46 (5), 1726-1753, 2007	98	2007
Semismooth Newton methods for optimal control of the wave equation with control constraints A Kröner, K Kunisch, B Vexler SIAM Journal on Control and Optimization 49 (2), 830-858, 2011	86	2011
A priori error analysis for discretization of sparse elliptic optimal control problems in measure space K Pieper, B Vexler SIAM Journal on Control and Optimization 51 (4), 2788-2808, 2013	82	2013
Mesh refinement and numerical sensitivity analysis for parameter calibration of partial differential equations R Becker, B Vexler Journal of Computational Physics 206 (1), 95-110, 2005	82	2005
A priori error estimates for finite element discretizations of parabolic optimization problems with pointwise state constraints in time D Meidner, R Rannacher, B Vexler SIAM Journal on Control and Optimization 49 (5), 1961-1997, 2011	77	2011
Optimal control of the Stokes equations: A priori error analysis for finite element discretization with postprocessing A Rösch, B Vexler SIAM Journal on Numerical Analysis 44 (5), 1903-1920, 2006	75	2006
A priori error estimates for the finite element discretization of elliptic parameter identification problems with pointwise measurements R Rannacher, B Vexler SIAM journal on control and optimization 44 (5), 1844-1863, 2005	70	2005
A priori error estimates for elliptic optimal control problems with a bilinear state equation A Kröner, B Vexler Journal of computational and applied mathematics 230 (2), 781-802, 2009	67	2009

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