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iFinite Geometries

1, 2020

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On the stability of sets of even type

Advances in mathematics (New York. 1965), 2014-12, Vol.267, p.381-394

2014

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Finite Geometries

1st, 2019

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Inherited unitals in Moulton planes

Ars mathematica contemporanea, 2018-01, Vol.14 (2), p.251-265

2018

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Large blocking sets in PG(2,q2)

Finite fields and their applications, 2023-03, Vol.87, p.102152, Article 102152

2023

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Stability of k mod p multisets and small weight codewords of the code generated by the lines of PG(2,q)

Journal of combinatorial theory. Series A, 2018-07, Vol.157, p.321-333

2018

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Proof of a conjecture of Metsch

Journal of combinatorial theory. Series A, 2011-10, Vol.118 (7), p.2066-2070

2011

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On the stability of Baer subplanes

European journal of combinatorics, 2021-05, Vol.94, p.103314, Article 103314

2021

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Algebraic approach to the completeness problem for (k,n)-arcs in planes over finite fields

Journal of combinatorial theory. Series A, 2024-05, Vol.204, p.105851, Article 105851

2024

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A stability result for girth‐regular graphs with even girth

Journal of graph theory, 2022-05, Vol.100 (1), p.163-181

2022

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Blocking Sets in Desarguesian Affine and Projective Planes

Finite fields and their applications, 1997-07, Vol.3 (3), p.187-202

Szőnyi, Tamás

1997

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Embedding of classical polar unitals in PG(2,q2)

Journal of combinatorial theory. Series A, 2018-01, Vol.153, p.67-75

2018

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On girth-biregular graphs

Ars mathematica contemporanea, 2023-01, Vol.23 (4), p.P4.01

2023

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Inherited conics in Hall planes

Discrete mathematics, 2019-04, Vol.342 (4), p.1098-1107

2019

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On the balanced upper chromatic number of finite projective planes

Discrete mathematics, 2021-03, Vol.344 (3), p.112266, Article 112266

2021

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On a relation between bipartite biregular cages, block designs and generalized polygons

Journal of combinatorial designs, 2022-07, Vol.30 (7), p.479-496

2022

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On the upper chromatic number and multiple blocking sets of PG(n,q)

Journal of combinatorial designs, 2020-02, Vol.28 (2), p.118-140

2020

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Blocking and Double Blocking Sets in Finite Planes

The Electronic journal of combinatorics, 2016-04, Vol.23 (2)

2016

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Around Rédei's theorem

Discrete mathematics, 1999-10, Vol.208, p.557-575

Szőnyi, Tamás

1999

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On the stability of small blocking sets

Journal of algebraic combinatorics, 2014-08, Vol.40 (1), p.279-292

2014

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The 2-Blocking Number and the Upper Chromatic Number of PG(2,q)

Journal of combinatorial designs, 2013-12, Vol.21 (12), p.585-602

2013

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Small Blocking Sets in Higher Dimensions

Journal of combinatorial theory. Series A, 2001-07, Vol.95 (1), p.88-101

2001

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On the spectrum of minimal blocking sets in PG$(2,q)

Journal of geometry, 2003-06, Vol.76 (1), p.256-281

2003

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On q-analogues and stability theorems

Journal of geometry, 2011-08, Vol.101 (1-2), p.31-50

2011

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Small point sets of PG(n, p 3h ) intersecting each line in 1 mod p h points

Journal of geometry, 2010-08, Vol.98 (1-2), p.59-78

2010

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iFinite Geometries

On the stability of sets of even type

Finite Geometries

Inherited unitals in Moulton planes

Large blocking sets in PG(2,q2)

Stability of k mod p multisets and small weight codewords of the code generated by the lines of PG(2,q)

Proof of a conjecture of Metsch

On the stability of Baer subplanes

Algebraic approach to the completeness problem for (k,n)-arcs in planes over finite fields

A stability result for girth‐regular graphs with even girth

Blocking Sets in Desarguesian Affine and Projective Planes

Embedding of classical polar unitals in PG(2,q2)

On girth-biregular graphs

Inherited conics in Hall planes

On the balanced upper chromatic number of finite projective planes

On a relation between bipartite biregular cages, block designs and generalized polygons

On the upper chromatic number and multiple blocking sets of PG(n,q)

Blocking and Double Blocking Sets in Finite Planes

Around Rédei's theorem

On the stability of small blocking sets

The 2-Blocking Number and the Upper Chromatic Number of PG(2,q)

Small Blocking Sets in Higher Dimensions

On the spectrum of minimal blocking sets in PG$(2,q)

On q-analogues and stability theorems

Small point sets of PG(n, p 3h ) intersecting each line in 1 mod p h points

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