Attila Jung
Member of Technical Staff
Shapr3D, Budapest, Hungary
Ph.D. Candidate
Eötvös Loránd University (ELTE), Budapest, Hungary
email: <lastname><firstname>@gmail.com

I have been a member of technical staff at Shapr3D since October 2026, and I am completing my Ph.D. in the Combinatorial Geometry (CoGe) research group at Eötvös Loránd University (ELTE), advised by Dömötör Pálvölgyi.

Attila Jung
Photographer: Petra Lein, courtesy of MFO


Preprints

Strong invariants and Tverberg numbers in convexity spaces (2026) [arXiv]
(with Minho Cho, Andreas Holmsen, and Hong Liu)
The VC dimension of partial concept classes via Radon's theorem (2026) [arXiv]
(with Grigory Ivanov and Márton Naszódi)
Helly-type theorems for monotone properties of boxes (2025) [arXiv][slides]
(with Nóra Frankl)


Publications

A note on infinite versions of (p,q)-theorems (2027) [European Journal of Combinatorics][arXiv][slides]
(with Dömötör Pálvölgyi)
k-dimensional transversals for fat convex sets (2026) [Discrete and Computational Geometry][arXiv][slides]
(with Dömötör Pálvölgyi)
The Quantitative Fractional Helly theorem (2025) [Israel Journal of Mathematics][arXiv]
(with Nóra Frankl and István Tomon)
Quantitative Helly-type Theorems via Hypergraph Chains (2024) [Electronic Journal of Combinatorics] [arXiv]
The double Hall property and cycle covers in bipartite graphs (2024) [Discrete Mathematics] [arXiv]
(with János Barát, Andrzej Grzesik, Zoltán Loránt Nagy, and Dömötör Pálvölgyi)
On Helly numbers of exponential lattices (2024) [European Journal of Combinatorics] [arXiv]
(with Gergely Ambrus, Martin Balko, Nóra Frankl, and Márton Naszódi)
Shadow ratio of hypergraphs with bounded degree (2023) [Graphs and Combinatorics] [arXiv]
Quantitative fractional Helly and (p, q)-theorems (2022) [European Journal of Combinatorics] [arXiv]
(with Márton Naszódi)