Tamás Róbert Mezei

Orcid: 0000-0002-7608-3215

According to our database1, Tamás Róbert Mezei authored at least 23 papers between 2015 and 2023.

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Bibliography

2023
Degree-preserving graph dynamics: a versatile process to construct random networks.
J. Complex Networks, September, 2023

Minimizing Interference-to-Signal Ratios in Multi-Cell Telecommunication Networks.
Algorithms, July, 2023

Constructing and sampling partite, 3-uniform hypergraphs with given degree sequence.
CoRR, 2023

On the Small Quasi-kernel conjecture.
CoRR, 2023

Covering simple orthogonal polygons with r-stars.
CoRR, 2023

2022
The mixing time of switch Markov chains: A unified approach.
Eur. J. Comb., 2022

Minimizing interference-to-signal ratios in multi-cell networks.
CoRR, 2022

Approximate Sampling of Graphs with Near-P-stable Degree Intervals.
CoRR, 2022

2021
Rooted NNI moves and distance-1 tail moves on tree-based phylogenetic networks.
Discret. Appl. Math., 2021

Algorithms for Interference Minimization in Future Wireless Network Decomposition.
CoRR, 2021

Half-Graphs, Other Non-stable Degree Sequences, and the Switch Markov Chain.
Electron. J. Comb., 2021

2020
Complexity of Two-dimensional Bootstrap Percolation Difficulty: Algorithm and NP-Hardness.
SIAM J. Discret. Math., 2020

2019
Terminal-pairability in complete bipartite graphs with non-bipartite demands: Edge-disjoint paths in complete bipartite graphs.
Theor. Comput. Sci., 2019

Mobile versus Point Guards.
Discret. Comput. Geom., 2019

A non-P-stable class of degree sequences for which the swap Markov chain is rapidly mixing.
CoRR, 2019

The mixing time of the swap (switch) Markov chains: a unified approach.
CoRR, 2019

2018
Terminal-pairability in complete bipartite graphs.
Discret. Appl. Math., 2018

Computing the Difficulty of Critical Bootstrap Percolation Models is NP-hard.
CoRR, 2018

2017
Note on terminal-pairability in complete grid graphs.
Discret. Math., 2017

Extremal solutions to some art gallery and terminal-pairability problems.
CoRR, 2017

Mobile vs. point guards.
CoRR, 2017

2016
Partitioning orthogonal polygons into ≤ 8-vertex pieces, with application to an art gallery theorem.
Comput. Geom., 2016

2015
Partitioning orthogonal polygons into at most 8-vertex pieces, with application to an art gallery theorem.
CoRR, 2015


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