default search action

combined dblp search
author search
venue search
publication search

ask others

Kristina Motycková

> Home > Persons

Person information

Refine list

refinements active!

zoomed in on ?? of ?? records

view refined list in

export refined list as

showing all ?? records

Journal Articles

see FAQ

What is the meaning of the colors in the publication lists?

2024
[j4]
- view
  - electronic edition via DOI (open access)
  - details & citations
  authority control:
- export record
  dblp key:
  - journals/mcs/HaslingerKMS24
- ask others
- share record
  persistent URL:
  - https://dblp.org/rec/journals/mcs/HaslingerKMS24
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: 145-167 (2024)
2020
[j3]
- view
  authority control:
- export record
  dblp key:
  - journals/oms/KuceraMMH20
- ask others
- share record
  persistent URL:
  - https://dblp.org/rec/journals/oms/KuceraMMH20
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): 65-86 (2020)
2018
[j2]
- view
  authority control:
- export record
  dblp key:
  - journals/mcs/HaslingerJKM18
- ask others
- share record
  persistent URL:
  - https://dblp.org/rec/journals/mcs/HaslingerJKM18
Jaroslav Haslinger, Vladimír Janovský, Radek Kucera, Kristina Motycková:
Nonsmooth continuation of parameter dependent static contact problems with Coulomb friction. Math. Comput. Simul. 145: 62-78 (2018)
2015
[j1]
- view
  authority control:
- export record
  dblp key:
  - journals/coap/KuceraMM15
- ask others
- share record
  persistent URL:
  - https://dblp.org/rec/journals/coap/KuceraMM15
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): 437-461 (2015)

Coauthor Index

see FAQ

manage site settings

To protect your privacy, all features that rely on external API calls from your browser are turned off by default. You need to opt-in for them to become active. All settings here will be stored as cookies with your web browser. For more information see our F.A.Q.