A Scalable TFETI Based Algorithm for 2D and 3D Frictionless Contact Problems. - Zdenek Dostál; Tomás Brzobohatý; Tomás Kozubek; Alexandros Markopoulos; Vít Vondrák (LSSC, 2009)

A scalable TFETI algorithm for two-dimensional multibody contact problems with friction. - Zdenek Dostál; Tomás Kozubek; P. Horyl; Tomás Brzobohatý; Alexandros Markopoulos (J. Comput. Appl. Math., 2010)

Cholesky decomposition of a positive semidefinite matrix with known kernel. - Zdenek Dostál; Tomás Kozubek; Alexandros Markopoulos; Martin Mensík (Appl. Math. Comput., 2011)

On the Moore-Penrose inverse in solving saddle-point systems with singular diagonal blocks. - Radek Kucera; Tomás Kozubek; Alexandros Markopoulos; Jitka Machalová (Numer. Linear Algebra Appl., 2012)

Scalable Domain Decomposition Algorithms for Contact Problems: Theory, Numerical Experiments, and Real World Problems. - Zdenek Dostál; Tomás Kozubek; Tomás Brzobohatý; Alexandros Markopoulos; Marie Sadowská; Vít Vondrák (Domain Decomposition Methods in Science and Engineering XX, 2013)

TFETI Scalable Solvers for Transient Contact Problems. - Tomás Kozubek; Zdenek Dostál; Tomás Brzobohatý; Alexandros Markopoulos; Oldrich Vlach (Domain Decomposition Methods in Science and Engineering XX, 2013)

A Comparison of TFETI and TBETI for Numerical Solution of Engineering Problems of Contact Mechanics. - Dalibor Lukás; Marie Sadowská; Tomás Kozubek; Alexandros Markopoulos; Tomás Brzobohatý (Domain Decomposition Methods in Science and Engineering XX, 2013)

FLLOP: A Massively Parallel Solver Combining FETI Domain Decomposition Method and Quadratic Programming. - Vaclav Hapla; Martin Cermák; Alexandros Markopoulos; David Horák (HPCC/CSS/ICESS, 2014)

Efficient Implementation of Total FETI Solver for Graphic Processing Units Using Schur Complement. - Lubomír Ríha; Tomás Brzobohatý; Alexandros Markopoulos; Tomás Kozubek; Ondrej Meca; Olaf Schenk; Wim Vanroose (HPCSE, 2015)

Total-FETI domain decomposition method for solution of elasto-plastic problems. - Martin Cermák; Vaclav Hapla; David Horák; Michal Merta; Alexandros Markopoulos (Adv. Eng. Softw., 2015)

Massively parallel solution of elastoplasticity problems with tens of millions of unknowns using PermonCube and FLLOP packages. - Alexandros Markopoulos; Vaclav Hapla; Martin Cermák; Martin Fusek (Appl. Math. Comput., 2015)

The R-linear convergence rate of an algorithm arising from the semi-smooth Newton method applied to 2D contact problems with friction. - Radek Kucera; Kristina Motycková; Alexandros Markopoulos (Comput. Optim. Appl., 2015)

Massively Parallel Hybrid Total FETI (HTFETI) Solver. - Lubomír Ríha; Tomás Brzobohatý; Alexandros Markopoulos; Ondrej Meca; Tomás Kozubek (PASC, 2016)

Implementation of the efficient communication layer for the highly parallel total FETI and hybrid total FETI solvers. - Lubomír Ríha; Tomás Brzobohatý; Alexandros Markopoulos; Marta Jarosová; Tomás Kozubek; David Horák; Vaclav Hapla (Parallel Comput., 2016)

Using ESPRESO as Linear Solver Library for Third Party FEM Tools for Solving Large Scale Problems. - Ondrej Meca; Lubomír Ríha; Alexandros Markopoulos; Tomás Brzobohatý; Tomás Kozubek (HPCSE, 2017)

Implementation of MAKOC cyclic plasticity model with memory. - Radim Halama; Alexandros Markopoulos; Roland Janco; Matej Bartecký (Adv. Eng. Softw., 2017)

Intel Xeon Phi acceleration of Hybrid Total FETI solver. - Michal Merta; Lubomir Riha; Ondrej Meca; Alexandros Markopoulos; Tomás Brzobohatý; Tomás Kozubek; Vít Vondrák (Adv. Eng. Softw., 2017)

Hybrid parallelization of the total FETI solver. - Lubomír Ríha; Tomás Brzobohatý; Alexandros Markopoulos (Adv. Eng. Softw., 2017)

Comparison of different FETI preconditioners for elastoplasticity. - Martin Cermák; Vaclav Hapla; Jakub Kruzik; Alexandros Markopoulos; Alena Vasatová (Comput. Math. Appl., 2017)

A massively parallel and memory-efficient FEM toolbox with a hybrid total FETI solver with accelerator support. - Lubomir Riha; Michal Merta; Radim Vavrík; Tomás Brzobohatý; Alexandros Markopoulos; Ondrej Meca; Ondrej Vysocky; Tomás Kozubek; Vít Vondrák (Int. J. High Perform. Comput. Appl., 2019)

On the inexact symmetrized globally convergent semi-smooth Newton method for 3D contact problems with Tresca friction: the R-linear convergence rate. - Radek Kucera; Kristina Motycková; Alexandros Markopoulos; Jaroslav Haslinger (Optim. Methods Softw., 2020)