3 citations · 5 across the 6 of their papers we have counts for
8 papers
Beyond Journals: Rethinking Research Evaluation in Hungarian Computer Science
János Tapolcai, Márk Jelasity, Lajos Rónyai +3
This study examines the role of top-tier conference publications in Hungarian computer science research. We show that the national scientometric practice, which is currently journa…
Equality in the linear algebra bound
Gábor Hegedüs, Lajos Rónyai
We study some examples when there is actually an equality in the linear algebra bound. When the vectors considered span in fact the entire space. We would like to point out that in…
Gröbner Bases for Increasing Sequences
Gábor Hegedüs, Lajos Rónyai
Let be integers, , and be a field with . The set of increasing sequences $$ I(n,q)=\{(f_1,f_2, \dots, f_n) \in [q]^…
An upper bound for the size of -distance sets in real algebraic sets
Gábor Hegedüs, Lajos Rónyai
In a recent paper Petrov and Pohoata developed a new algebraic method which combines the Croot-Lev-Pach Lemma from additive combinatorics and Sylvester's Law of Inertia for real qu…
Singer difference sets and the projective norm graph
Tamás Mészáros, Lajos Rónyai, Tibor Szabó
We demonstrate a close connection between the classic planar Singer difference sets and certain norm equation systems arising from projective norm graphs. This, on the one hand lea…
Exploring Projective Norm Graphs
Tomas Bayer, Tamás Mészáros, Lajos Rónyai +1
The projective norm graphs provide tight constructions for the Turán number of complete bipartite graphs with . In this paper we determine thei…
Improved algorithms for splitting full matrix algebras
Gábor Ivanyos, Ádám D. Lelkes, Lajos Rónyai
Let $\K$ be an algebraic number field of degree and discriminant over $\Q$. Let $\A$ be an associative algebra over $\K$ given by structure constants such that $\A\cong M_n…
Some extensions of Alon's Nullstellensatz
Géza Kós, Tamás Mészáros, Lajos Rónyai
Alon's combinatorial Nullstellensatz, and in particular the resulting nonvanishing criterion is one of the most powerful algebraic tools in combinatorics, with many important appli…