Jaroslav Haslinger

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Pekka NeittaanmäkiProfessor of Scientific Computing, University of JyväskyläVerified email at jyu.fi
Raino MäkinenUniversity of JyväskyläVerified email at jyu.fi
Tomáš KozubekVerified email at vsb.cz
Zdeněk DostálProfessor, DSc. National Supercomputer Center (IT4I), VŠB-TU OstravaVerified email at vsb.cz
Stanislav SysalaInstitute of Geonics of the Czech Academy of Sciences, Ostrava, Czech RepublicVerified email at ugn.cas.cz
Karl KunischProfessor für MathematikVerified email at uni-graz.at
Jiri OutrataVerified email at tpg.com.au
Sergey RepinResearch Professor, University of Jyväskylä, Finland; V.A. Steklov Institute of Mathematics at StVerified email at jyu.fi
Jan StebelTechnical university of LiberecVerified email at tul.cz
Anders KlarbringLinköping UniversityVerified email at liu.se
Yves RenardProfesseur mathématiques appliquées, INSA-LyonVerified email at insa-lyon.fr
Jukka I. ToivanenUniversity of JyväskyläVerified email at jyu.fi
Alexandros MarkopoulosVŠB - Technical University of OstravaVerified email at vsb.cz
Blaheta RadimInstitute of Geonics AS CRVerified email at ugn.cas.cz
Michael StinglDepartment Mathematik, Exzellenzcluster Engineering of Advanced Materials, FAU Erlangen-NürnbergVerified email at am.uni-erlangen.de
Guenter LeugeringVerified email at math.fau.de
Tommi KärkkäinenProfessor of Mathematical Information Technology, University of JyvaskylaVerified email at jyu.fi
Kazufumi ItoNorth Carolina State UniversityVerified email at math.ncsu.edu
Raúl A. FeijóoProfessor of the National Laboratory for Scientific Computing, BrazilVerified email at lncc.br
Arto KaarnaLappeenranta University of TechnologyVerified email at lut.fi

Jaroslav Haslinger

Professor of numerical mathematics

Verified email at karlin.mff.cuni.cz

finite element methods for solving PDEs and inequalities contact problems shape optimization


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Solution of variational inequalities in mechanics I Hlavácek, J Haslinger, J Necas, J Lovisek Springer Science & Business Media, 2012	849	2012
Introduction to shape optimization: theory, approximation, and computation J Haslinger, RAE Mäkinen Society for Industrial and Applied Mathematics, 2003	793	2003
Finite element approximation for optimal shape design, theory and applications J Haslinger Mathematics and Computers in Simulation 31 (3), 284, 1989	528	1989
Numerical methods for unilateral problems in solid mechanics J Haslinger, I Hlaváček, J Nečas Handbook of numerical analysis 4, 313-485, 1996	462	1996
Finite element approximation for optimal shape, material and topology design J Haslinger, P Neittaanmäki (No Title), 1996	325	1996
Finite Element Method for Hemivariational Inequalities: Theory, Methods and Applications J Haslinger, M Miettinen, PD Panagiotopoulos Kluwer Academic Publishers, 1999	272*	1999
A new fictitious domain approach inspired by the extended finite element method J Haslinger, Y Renard SIAM Journal on Numerical Analysis 47 (2), 1474-1499, 2009	156	2009
Approximation of the Signorini problem with friction, obeying the Coulomb law J Haslinger Mathematical Methods in the Applied Sciences 5 (1), 422-437, 1983	123	1983
Shape optimization and fictitious domain approach for solving free boundary problems of Bernoulli type JT Haslinger, K Kunisch, G Peichl Computational Optimization and Applications 26, 231-251, 2003	98	2003
Approximation of the Signorini Problem With Friction by a Mixed Finite Element Method. J Haslinger, I Hlavácek J. MATH. ANALY. AND APPLIC. 86 (1), 99-122, 1982	92	1982
Multidisciplinary free material optimization J Haslinger, M Kočvara, G Leugering, M Stingl SIAM Journal on Applied Mathematics 70 (7), 2709-2728, 2010	85	2010
Shape optimization in contact problems with Coulomb friction P Beremlijski, J Haslinger, M Kocvara, J Outrata SIAM Journal on Optimization 13 (2), 561-587, 2002	76	2002
FETI based algorithms for contact problems: scalability, large displacements and 3D Coulomb friction Z Dostál, D Horák, R Kučera, V Vondrák, J Haslinger, J Dobiáš, S Pták Computer Methods in Applied Mechanics and Engineering 194 (2-5), 395-409, 2005	74	2005
Numerical solution of variational inequalities I Hlaváček, J Haslinger, J Nečas, J Lovišek Springer-Verlag, Berlin 10, 978-1, 1988	72	1988
An algorithm for the numerical realization of 3D contact problems with Coulomb friction J Haslinger, R Kučera, Z Dostál Journal of computational and applied mathematics 164, 387-408, 2004	70	2004
The reciprocal variational approach to the Signorini problem with friction. Approximation results J Haslinger, PD Panagiotopoulos Proceedings of the Royal Society of Edinburgh Section A: Mathematics 98 (3-4 …, 1984	67	1984
Optimum composite material design J Haslinger, J Dvořák ESAIM: Mathematical Modelling and Numerical Analysis 29 (6), 657-686, 1995	66	1995
Convergence of a finite element method based on the dual variational formulation J Haslinger, I Hlaváček Aplikace matematiky 21 (1), 43-65, 1976	64	1976
Optimal control of systems governed by hemivariational inequalities. Existence and approximation results J Haslinger, PD Panagiotopoulos Nonlinear Analysis: Theory, Methods & Applications 24 (1), 105-119, 1995	63	1995
On a splitting type algorithm for the numerical realization of contact problems with Coulomb friction J Haslinger, Z Dostál, R Kučera Computer methods in applied mechanics and engineering 191 (21-22), 2261-2281, 2002	62	2002

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