Items where Author is "Soukup, Lajos"

Erdős, Péter and Kiss, Sándor and Miklós, István and Soukup, Lajos (2015) Approximate Counting of Graphical Realizations. PLOS ONE, 10 (7). e0131300. ISSN 1932-6203

Juhász, István and Soukup, Lajos and Szentmiklóssy, Zoltán (2015) Regular spaces of small extent are omega-resolvable. FUNDAMENTA MATHEMATICAE, 228. pp. 27-46. ISSN 0016-2736

Miklós, István and Erdős, Péter and Soukup, Lajos (2013) Towards random uniform sampling of bipartite graphs with given degree sequence. ELECTRONIC JOURNAL OF COMBINATORICS, 20 (1). ISSN 1077-8926

Hajnal, András and Erdős, Péter and Farkas, Barnabás and Juhász, István and Patkós, Balázs and Sági, Gábor and Soukup, Lajos and Szentmiklóssy, Zoltán (2012) Halmazelmélet; Partíció kalkulus, Végtelen gráfok elmélete = Set Theory; Partition Calculus , Theory of Infinite Graphs. Project Report. OTKA.

Erdős, Péter and Stoye, J. and Soukup, Lajos (2011) Balanced Vertices in Trees and a Simpler Algorithm to Compute the Genomic Distance. APPLIED MATHEMATICS LETTERS, 24. pp. 82-86. ISSN 0893-9659

Juhász, István and Elekes, Márton and Gerlits, János and Hajnal, András and Mátrai, Tamás and Nagy, Zsigmond and Soukup, Lajos and Szentmiklóssy, Zoltán (2011) Halmazelméleti topológia = Set-theoretic topology. Project Report. OTKA.

Erdős, Péter and Soukup, Lajos (2010) No Finite–Infinite Antichain Duality in the Homomorphism Poset of Directed Graphs. ORDER-A JOURNAL ON THE THEORY OF ORDERED SETS AND ITS APPLICATIONS, 27 (3). pp. 317-325. ISSN 0167-8094

Erdős, Péter and Soukup, Lajos (2009) Quasi-kernels and quasi-sinks in infinite graphs. DISCRETE MATHEMATICS, 309 (10). pp. 3040-3048. ISSN 0012-365X

Duffus, D. and Erdős, Péter and Nešetril, J. and Soukup, Lajos (2007) Antichains in the homomorphism order of graphs. COMMENTATIONES MATHEMATICAE UNIVERSITATIS CAROLINAE, 48 (4). pp. 571-583. ISSN 0010-2628

Juhász, István and Elekes, Márton and Gerlits, János and Nagy, Zsigmond and Soukup, Lajos and Szentmiklóssy, Zoltán (2007) Halmazelmélet és halmazelméleti topológia = Set-theory and set-theoretical topology. Project Report. OTKA.

Erdős, Péter and Soukup, Lajos (2007) How to split antichains in infinite posets. COMBINATORICA, 27 (2). pp. 147-161. ISSN 0209-9683