I. Bárány

发表

LECTURES ON DISCRETE GEOMETRY (Graduate Texts in Mathematics 212)

I. Bárány, 2003 .

convex sets

I. Bárány, J. Alonso, Alfredo Hubard, 2007 .

Empty Simplices in Euclidean Space

I. Bárány, Z. Füredi, 1987, Canadian Mathematical Bulletin.

An irregular mind : Szemerédi is 70

J. Solymosi, I. Bárány, 2010 .

Equipartitioning by a convex 3-fan

I. Bárány, P. Blagojevic, A. Szűcs, 2010 .

Random polytopes in smooth convex bodies

I. Bárány, 1992 .

An Improved Bound for Orthogeodesic Point Set Embeddings of Trees

I. Bárány, M. Hoffmann, K. Buchin, 2016 .

Helly"s theorem with volumes

J. Pach, I. Bárány, M. Katchalski, 1984 .

Quantitative Helly-type theorems

J. Pach, I. Bárány, M. Katchalski, 1982 .

Computing the volume is difficult

Zoltán Füredi, Imre Bárány, I. Bárány, 1986, STOC '86.

A generalization of carathéodory's theorem

Imre Bárány, I. Bárány, 1982, Discret. Math..

On some combinatorial questions in finite-dimensional spaces

I. Bárány, V. Grinberg, 1981 .

Classification of two-person ordinal bimatrix games

M. Shubik, I. Bárány, J. Lee, 1992 .

Approximation of the sphere by polytopes having few vertices

Zoltán Füredi, Imre Bárány, I. Bárány, 1988 .

Transversal and Helly-type Theorems in Geometry, Combinatorics and Topology

I. Bárány, J. Goodman, L. Montejano, 2009 .

On 0-1 Polytopes with Many Facets

Attila Pór, Imre Bárány, I. Bárány, 2001 .

Applications of Graph and Hypergraph Theory in Geometry

Imre Bárány, I. Bárány, 2007 .

Longest convex chains

I. Bárány, G. Ambrus, 2009, Random Struct. Algorithms.

Small subset sums

I. Bárány, V. Grinberg, G. Ambrus, 2015, 1502.04027.

A Colored Version of Tverberg's Theorem

I. Bárány, D. Larman, 1992 .

Geometric and Combinatorial Applications of Borsuk’s Theorem

I. Bárány, 1993 .

Discrete Convex Functions and Proof of the Six Circle Conjecture of Fejes Tóth

J. Pach, I. Bárány, Z. Füredi, 1984, Canadian Journal of Mathematics.

Nash equilibria in random games

Adrian Vetta, Imre Bárány, Santosh Vempala, 2007 .

CONVEX-BODIES, ECONOMIC CAP COVERINGS, RANDOM POLYTOPES

Imre Bárány, I. Bárány, D. Larman, 1988 .

On the variance of random polytopes

I. Bárány, M. Reitzner, 2010 .

Central limit theorems for Gaussian polytopes

I. Barany, V. Vu, I. Bárány, 2006 .

Random polytopes

Imre Bárány, Matthias Reitzner, I. Bárány, 2006 .

Random points and lattice points in convex bodies

Imre Bárány, I. Bárány, 2008 .

Every point is critical

I. Bárány, T. Zamfirescu, Jin-ichi Itoh, 2013 .

Random polytopes, convex bodies, and approximation

I Barany, I. Bárány, 2007 .

Workshop on Discrepancy Theory and Its Applications Table of Contents

I. Bárány, M. Skriganov, 2004 .

Problems and results around the Erdos-Szekeres Theorem

I. Bárány, G. Károlyi, 2001 .

Sylvester's question : The probability that n points are in convex position

Imre Bárány, I. Bárány, 1999 .

On maximal convex lattice polygons inscribed in a plane convex set

I. Bárány, M. Prodromou, 2006 .

Nash equilibria in random games

Santosh S. Vempala, Adrian Vetta, Imre Bárány, 2007, Random Struct. Algorithms.

Note a Short Proof of Kneser's Conjecture

I. Bárány, 2003 .

Central limit theorems for Gaussian polytopes

V. Vu, I. Bárány, 2006, math/0610192.

Problems in Discrete Geometry and Optimization

I. Bárány, H. Martini, V. Soltan, 2013 .

Pairwise intersecting convex sets and cylinders in $\R^3$

I. Bárány, 2021, 2104.02148.

(n,m)-fold covers of spheres

I. Bárány, B. Vogtenhuber, R. Fabila-Monroy, 2014, 1410.0056.

Mathematisches Forschungsinstitut Oberwolfach Report No . 13 / 2004 Discrepancy Theory and Its Applications

I. Bárány, M. Skriganov, 2004 .

Total Curvature and Spiralling Shortest Paths

I. Bárány, T. Zamfirescu, K. Kuperberg, 2003, Discret. Comput. Geom..

Theorems of Carathéodory, Helly, and Tverberg Without Dimension

Nabil H. Mustafa, Karim A. Adiprasito, I. Bárány, 2020, Discrete & Computational Geometry.

Topology of Geometric Joins

Andreas F. Holmsen, I. Bárány, R. Karasev, 2015, Discrete & Computational Geometry.

Pach’s Selection Theorem Does Not Admit a Topological Extension

I. Bárány, R. Meshulam, Eran Nevo, 2018, Discrete & Computational Geometry.

A Question from a Famous Paper of Erdős

I. Bárány, E. Roldán-Pensado, 2013, Discret. Comput. Geom..

A GENERALIZATION OF CARATHEODORYS THEOREM

I Barany, I. Bárány, 1982 .

On a Topological Generalization of a Theorem of Tverberg

Imre Bárány, Senya Shlosman, I. Bárány, 1981 .

Transversal , Helly and Tverberg type Theorems in Geometry , Combinatorics and Topology III

I. Bárány, 2017 .

Y Simultaneouspartitions of Measuresby K-fans*

I. Bárány, Albert Matousek, 2022 .

(n,m)-fold covers of spheres

I. Bárány, B. Vogtenhuber, R. Fabila-Monroy, 2015, Proceedings of the Steklov Institute of Mathematics.

Curves in $\mathbb R^d$ intersecting every hyperplane at most $d+1$ times

I. Bárány, A. Pór, J. Matoušek, 2016 .

Block partitions of sequences

I. Bárány, V. Grinberg, 2014, Israel Journal of Mathematics.

Covering lattice points by subspaces

J. Pach, I. Bárány, G. Tardos, 2001, Period. Math. Hung..

On a question of V. I. Arnol’d

I. Bárány, 2012 .

Central limit theorem for random convex chains

Cun-Hui Zhang, I. Bárány, G. Rote, 2000 .

Jarník’s convex lattice n-gon for non-symmetric norms

I. Bárány, N. Enriquez, 2010, Mathematische Zeitschrift.

Cells in the box and a hyperplane

P. Frankl, I. Bárány, 2020, 2004.12306.

Fair Distribution Protocols or How the Players Replace Fortune

Imre Bárány, I. Bárány, 1992, Math. Oper. Res..

Tensors, colours, octahedra

Imre Bárány, I. Bárány, 2014, Geometry, Structure and Randomness in Combinatorics.

Notes About the Carathéodory Number

Imre Bárány, Roman N. Karasev, I. Bárány, 2012, Discrete & Computational Geometry.

Uncapacitated lot-sizing: The convex hull of solutions

Laurence A. Wolsey, Imre Bárány, Tony J. Van Roy, 1984 .

Pach’s Selection Theorem Does Not Admit a Topological Extension

Martin Tancer, Imre Bárány, Roy Meshulam, 2016, Discret. Comput. Geom..

Strong Formulations for Multi-Item Capacitated Lot Sizing

Laurence A. Wolsey, Imre Bárány, Tony J. Van Roy, 1984 .

The caratheodory number for thek-core

Micha Sharir, Imre Bárány, M. Sharir, 1990, Comb..

Affine diameters of convex bodies

I. Bárány, R. Schneider, D. Hug, 2014, 1403.7158.

A fractional Helly theorem for boxes

Ferenc Fodor, Attila Pór, Imre Bárány, 2014, Comput. Geom..

Colourful and Fractional (p,q)-theorems

Ferenc Fodor, Attila Pór, Imre Bárány, 2014, Discret. Comput. Geom..

Topology of Geometric Joins

Imre Bárány, Andreas F. Holmsen, Roman N. Karasev, 2013, Discret. Comput. Geom..

Very Colorful Theorems

Ruy Fabila Monroy, Imre Bárány, Luis Pedro Montejano, 2009, Discret. Comput. Geom..

Packing Cones and Their Negatives in Space

Jirí Matousek, Imre Bárány, I. Bárány, 2007, Discret. Comput. Geom..

The chance that a convex body is lattice‐point free: A relative of Buffon's needle problem

Imre Bárány, I. Bárány, 2007, Random Struct. Algorithms.

A case when the union of polytopes is convex

I. Bárány, K. Fukuda, 2005 .

Problems and Results around the Erdös-Szekeres Convex Polygon Theorem

Imre Bárány, Gyula Károlyi, I. Bárány, 2000, JCDCG.

A Positive Fraction Erdos - Szekeres Theorem

Pavel Valtr, Imre Bárány, I. Bárány, 1998, Discret. Comput. Geom..

Rich cells in an arrangement of hyperplanes

János Pach, Imre Bárány, J. Pach, 1995 .

Intrinsic volumes andf-vectors of random polytopes

Imre Bárány, I. Bárány, 1989 .

The Randomized Integer Convex Hull

Jirí Matousek, Imre Bárány, I. Bárány, 2005, Discret. Comput. Geom..

On a Class of Balancing Games

Imre Bárány, I. Bárány, 1979, J. Comb. Theory, Ser. A.

Random polytopes in a convex polytope, independence of shape, and concentration of vertices

Christian Buchta, Imre Bárány, I. Bárány, 1993 .

Holding Circles and Fixing Frames

I. Bárány, T. Zamfirescu, 2013, Discret. Comput. Geom..

Circles holding typical convex bodies

Imre Bárány, Tudor Zamfirescu, I. Bárány, 2013 .

Tetrahedra passing through a triangular hole, and tetrahedra fixed by a planar frame

Norihide Tokushige, Hiroshi Maehara, Imre Bárány, 2012, Comput. Geom..

TETRAHEDRA PASSING THROUGH A TRIANGULAR HOLE

I. Bárány, H. Maehara, N. Tokushige, 2009 .

Random convex hulls: floating bodies and expectations

I. Bárány, R. A. Vitale, I. Bárány, 1993 .

How (Not) to Cut Your Cheese

Peter Frankl, Imre Bárány, P. Frankl, 2021, Am. Math. Mon..

LECTURES ON DISCRETE GEOMETRY (Graduate Texts in Mathematics 212)

I. Bárány, 2003 .

Point Selections and Weak ε-Nets for Convex Hulls

Noga Alon, Zoltán Füredi, Daniel J. Kleitman, 1992, Combinatorics, Probability and Computing.

The convex hull of the integer points in a large ball

Imre Bárány, I. Bárány, D. Larman, 1998 .

Nash equilibria in random games

Santosh S. Vempala, Adrian Vetta, Imre Bárány, 2005, 46th Annual IEEE Symposium on Foundations of Computer Science (FOCS'05).

Matrices with Identical Sets of Neighbors

Herbert E. Scarf, Imre Bárány, H. Scarf, 1998, Math. Oper. Res..

Colourful Linear Programming and its Relatives

Imre Bárány, Shmuel Onn, I. Bárány, 1997, Math. Oper. Res..

On a common generalization of Borsuk's and Radon's theorem

I. Bárány, E. G. Bajmóczy, I. Bárány, 1979 .

A Short Proof of Kneser's Conjecture

Imre Bárány, I. Bárány, 1978, J. Comb. Theory, Ser. A.

Packing and covering a tree by subtrees

Laurence A. Wolsey, Jack Edmonds, Imre Bárány, 1986, Comb..

An application of the universality theorem for Tverberg partitions to data depth and hitting convex sets

Nabil H. Mustafa, Imre Bárány, I. Bárány, 2020, Comput. Geom..

Theorems of Carathéodory, Helly, and Tverberg Without Dimension pdf

Nabil H. Mustafa, Imre Bárány, Karim A. Adiprasito, 2018, Discrete & Computational Geometry.

Berge's theorem, fractional Helly, and art galleries

Jirí Matousek, Imre Bárány, I. Bárány, 2006, Discret. Math..

Geometric Graphs and Arrangements: Some Chapters from Combinatorial Geometry, by Stefan Felsner, Vieweg Verlag, 2004, 170pp., 29.90 Euros

Imre Bárány, I. Bárány, 2006, Combinatorics, Probability and Computing.

A Central Limit Theorem for Convex Chains in the Square

Günter Rote, Imre Bárány, William L. Steiger, 2000, Discret. Comput. Geom..

A Vector-Sum Theorem and its Application to Improving Flow Shop Guarantees

Imre Bárány, I. Bárány, 1981, Math. Oper. Res..

On the Power of Linear Dependencies

Imre Bárány, I. Bárány, 2008 .

On the number of convex lattice polytopes

Imre Bárány, Anatoly M. Vershik, I. Bárány, 1992 .

Volumes of Convex Lattice Polytopes and A Question of V. I. Arnold

I. Bárány, L. Yuan, 2014, Acta Mathematica Hungarica.

Volumes of Convex Lattice Polytopes and A Question of V. I. Arnold

I. Bárány, L. Yuan, 2014, 1403.0437.

On the Number of Lattice Free Polytopes

Imre Bárány, Jean-Michel Kantor, I. Bárány, 2000, Eur. J. Comb..

The limit shape of convex lattice polygons

Imre Bárány, I. Bárány, 1995, Discret. Comput. Geom..

Universal points of convex bodies and bisectors in Minkowski spaces

I. Bárány, R. Schneider, 2014 .

Caratheodory's theorem, colourful and applicable

Imre Bárány, Shmuel Onn, I. Bárány, 1997 .

Equipartition of Two Measures by a 4-Fan

Jirí Matousek, Imre Bárány, I. Bárány, 2002, Discret. Comput. Geom..

Notes About the Carathéodory Number

I. Bárány, R. Karasev, 2011, Discret. Comput. Geom..