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- Sylwia Cichacz-Przenioslo, Dalibor Froncek, Petr Kovár
- IWOCA
- 2009

- Dalibor Froncek, Petr Kovár, Tereza Kovarova, Michael Kubesa
- Discrete Mathematics
- 2010

- J D Leverson, H Zhang, +25 authors A J Souers
- Cell death & disease
- 2015

The anti-apoptotic protein MCL-1 is a key regulator of cancer cell survival and a known resistance factor for small-molecule BCL-2 family inhibitors such as ABT-263 (navitoclax), making it an attractive therapeutic target. However, directly inhibiting this target requires the disruption of high-affinity protein-protein interactions, and therefore designing… (More)

- Sergei L. Bezrukov, Dalibor Froncek, Steven J. Rosenberg, Petr Kovár
- Discrete Mathematics
- 2008

It was proved by Fronček, Jerebic, Klavžar, and Kovář that if a complete bi-partite graph K n,n with a perfect matching removed can be covered by k bicliques, then n ≤ k k 2. We give a slightly simplified proof and we show that the result is tight. Moreover we use the result to prove analogous bounds for coverings of some other classes of graphs by… (More)

- Dalibor Froncek, Janja Jerebic, Sandi Klavzar, Petr Kovár
- Combinatorics, Probability & Computing
- 2007

The strong isometric dimension of a graph G is the least number k such that G isometrically embeds into the strong product of k paths. Using Sperner's Theorem, the strong isometric dimension of the Hamming graphs K 2 K n is determined.

- Petr Kovár, Michael Kubesa
- IWOCA
- 2009

Let G(V, E) be a graph and λ be a bijection from the set V ∪ E to the set of the first |V | + |E| natural numbers. The weight of a vertex is the sum of its label and the labels of all adjacent edges. We say λ is a vertex magic total (VMT) labeling of G if the weight of each vertex is constant. We say λ is an (s, d)-vertex antimagic total (VAT) labeling if… (More)

- Petr Kovár, Michael Kubesa, Mariusz Meszka
- Discrete Mathematics
- 2012

- Dalibor Froncek, Petr Kovár, Michael Kubesa
- Discrete Mathematics
- 2010

- Petr Gregor, Petr Kovár
- Electronic Notes in Discrete Mathematics
- 2013