Radek Kucera

Publication Activity (10 Years)

Years Active: 2007-2024
Publications (10 Years): 9

Top Topics

Boundary Conditions

Top Venues

Math. Comput. Simul.

Comput. Math. Appl.

Adv. Comput. Math.

Publications

Jaroslav Haslinger, Radek Kucera, Kristina Motycková, Václav Sátek
Stokes problem with the Coulomb stick-slip boundary conditions in 3D: Formulations, approximation, algorithms, and experiments. Math. Comput. Simul. 216 (2024)
Radek Kucera, Vladimír Arzt, Jonas Koko
MINI Element for the Navier-Stokes System in 3D: Vectorized Codes and Superconvergence. Informatica 35 (2) (2024)
Jaroslav Haslinger, Radek Kucera, Taoufik Sassi, Václav Sátek
Dual strategies for solving the Stokes problem with stick-slip boundary conditions in 3D. Math. Comput. Simul. 189 (2021)
Radek Kucera, Kristina Motycková, Alexandros Markopoulos, Jaroslav Haslinger
On the inexact symmetrized globally convergent semi-smooth Newton method for 3D contact problems with Tresca friction: the R-linear convergence rate. Optim. Methods Softw. 35 (1) (2020)
Jaroslav Haslinger, Radek Kucera, Václav Sátek
Stokes system with local Coulomb's slip boundary conditions: Analysis of discretized models and implementation. Comput. Math. Appl. 77 (6) (2019)
Tomás Brzobohatý, Marta Jarosová, Radek Kucera, Václav Sátek
Path-following interior point method: Theory and applications for the Stokes flow with a stick-slip boundary condition. Adv. Eng. Softw. 129 (2019)
Jaroslav Haslinger, Vladimír Janovský, Radek Kucera, Kristina Motycková
Nonsmooth continuation of parameter dependent static contact problems with Coulomb friction. Math. Comput. Simul. 145 (2018)
Radek Kucera, Jaroslav Haslinger, Vaclav Satek, Marta Jarosová
Efficient methods for solving the Stokes problem with slip boundary conditions. Math. Comput. Simul. 145 (2018)
Radek Kucera, Kristina Motycková, Alexandros Markopoulos
The R-linear convergence rate of an algorithm arising from the semi-smooth Newton method applied to 2D contact problems with friction. Comput. Optim. Appl. 61 (2) (2015)
Jaroslav Haslinger, Radek Kucera, Julien Riton, Taoufik Sassi
A domain decomposition method for two-body contact problems with Tresca friction. Adv. Comput. Math. 40 (1) (2014)
Radek Kucera, Jitka Machalová, Horymír Netuka, P. Zencák
An interior-point algorithm for the minimization arising from 3D contact problems with friction. Optim. Methods Softw. 28 (6) (2013)
Radek Kucera, Tomás Kozubek, Alexandros Markopoulos, Jitka Machalová
On the Moore-Penrose inverse in solving saddle-point systems with singular diagonal blocks. Numer. Linear Algebra Appl. 19 (4) (2012)
Jaroslav Haslinger, Radek Kucera, Oldrich Vlach, C. C. Baniotopoulos
Approximation and numerical realization of 3D quasistatic contact problems with Coulomb friction. Math. Comput. Simul. 82 (10) (2012)
Jaroslav Haslinger, Radek Kucera, Tomás Ligurský
Qualitative analysis of 3D elastostatic contact problems with orthotropic Coulomb friction and solution-dependent coefficients of friction. J. Comput. Appl. Math. 235 (12) (2011)
Zdenek Dostál, Radek Kucera
An Optimal Algorithm for Minimization of Quadratic Functions with Bounded Spectrum Subject to Separable Convex Inequality and Linear Equality Constraints. SIAM J. Optim. 20 (6) (2010)
Jaroslav Haslinger, Tomás Kozubek, Radek Kucera
Fictitious domain formulations of unilateral problems: analysis and algorithms. Computing 84 (1-2) (2009)
Petr Beremlijski, Jaroslav Haslinger, Michal Kocvara, Radek Kucera, Jirí V. Outrata
Shape Optimization in Three-Dimensional Contact Problems with Coulomb Friction. SIAM J. Optim. 20 (1) (2009)
Radek Kucera
Convergence Rate of an Optimization Algorithm for Minimizing Quadratic Functions with Separable Convex Constraints. SIAM J. Optim. 19 (2) (2008)
Pavel Praks, Radek Kucera, Ebroul Izquierdo
The sparse image representation for automated image retrieval. ICIP (2008)
Radek Kucera
Minimizing quadratic functions with separable quadratic constraints. Optim. Methods Softw. 22 (3) (2007)
Jaroslav Haslinger, Tomás Kozubek, Radek Kucera, Gunther H. Peichl
Projected Schur complement method for solving non-symmetric systems arising from a smooth fictitious domain approach. Numer. Linear Algebra Appl. 14 (9) (2007)