Tamás Keleti

Generating author description...

All published works

Action	Title	Year	Authors
+	Lipschitz images and dimensions	2024	Richárd Balka Tamàs Keleti
+ PDF Chat	A Fubini-type theorem for Hausdorff dimension	2023	Kornélia Héra Tamás Keleti András Máthé
+ PDF Chat	Large Sets Avoiding Infinite Arithmetic / Geometric Progressions	2023	Alex B. Burgin Samuel I. Goldberg Tamàs Keleti Connor MacMahon Xianzhi Wang
+	Lipschitz images and dimensions	2023	Richárd Balka Tamás Keleti
+	New Hausdorff type dimensions and optimal bounds for bilipschitz invariant dimensions	2023	Richárd Balka Tamás Keleti
+	Equivalences between different forms of the Kakeya conjecture and duality of Hausdorff and packing dimensions for additive complements	2022	Tamás Keleti András Máthé
+	Tiling of rectangles with squares via Diophantine approximation	2022	Tamás Keleti Stephen Lacina Changshuo Liu Mengzhen Liu José Ramón Tuirán Rangel
+	Generic properties of topological groups	2022	Márton Elekes Boglárka Gehér Tamás Kátay Tamás Keleti Anett Kocsis Máté Pálfy
+	Large sets avoiding infinite arithmetic / geometric progressions	2022	Alex B. Burgin Samuel I. Goldberg Tamàs Keleti Connor MacMahon Xianzhi Wang
+	Generic countably infinite groups	2021	Márton Elekes Boglárka Gehér Kristóf Kanalas Tamás Kátay Tamás Keleti
+	Fractal percolation is unrectifiable	2021	Zoltán Buczolich Esa Järvenpää Maarit Järvenpää Tamás Keleti Tuomas Pöyhtäri
+ PDF Chat	Large sets with small injective projections	2021	Frank Coen Nate Gillman Tamás Keleti Dylan King Jennifer Zhu
+	Hausdorff dimension of union of lines that cover a curve	2021	Tamàs Keleti James Cumberbatch Jialin Zhang
+	Generic countably infinite groups	2021	Márton Elekes Boglárka Gehér Kristóf Kanalas Tamás Kátay Tamás Keleti
+	Fractal percolation is unrectifiable	2019	Zoltán Buczolich Esa Järvenpää Maarit Järvenpää Tamás Keleti Tuomas Pöyhtäri
+ PDF Chat	New Bounds on the Dimensions of Planar Distance Sets	2019	Tamàs Keleti Pablo Shmerkin
+ PDF Chat	Hausdorff dimension of unions of affine subspaces and of Furstenberg-type sets	2019	Kornélia Héra Tamás Keleti András Máthé
+	Fractal percolation is unrectifiable	2019	Zoltán Buczolich Esa Järvenpää Maarit Järvenpää Tamás Keleti Tuomas Pöyhtäri
+	Small unions of affine subspaces and skeletons via Baire category	2018	Alan Chang Marianna Csörnyei Kornélia Héra Tamàs Keleti
+ PDF Chat	Squares and their centers	2018	Tamàs Keleti Dániel T. Nagy Pablo Shmerkin
+	Small union with large set of centers	2017	Tamás Keleti
+ PDF Chat	Small Union with Large Set of Centers	2017	Tamàs Keleti
+	Small union with large set of centers	2017	Tamás Keleti
+ PDF Chat	Better Bounds for Planar Sets Avoiding Unit Distances	2015	Tamás Keleti Máté Matolcsi Fernando Mário de Oliveira Filho Imre Z. Ruzsa
+ PDF Chat	Decomposing the real line into Borel sets closed under addition	2015	Márton Elekes Tamàs Keleti
+ PDF Chat	Are lines much bigger than line segments?	2015	Tamàs Keleti
+	Are lines bigger than line segments	2014	Tamás Keleti
+	Decomposing the real line into Borel sets closed under addition	2014	Márton Elekes Tamás Keleti
+	Decomposing the real line into Borel sets closed under addition	2014	Márton Elekes Tamás Keleti
+ PDF Chat	Hausdorff Dimension and Non-degenerate Families of Projections	2013	Esa Järvenpää Maarit Järvenpää Tamás Keleti
+ PDF Chat	Reconstructing Geometric Objects from the Measures of Their Intersections with Test Sets	2013	Márton Elekes Tamás Keleti András Máthé
+	How large dimension guarantees a given angle?	2012	Viktor Harangi Tamàs Keleti Gergely Kiss Péter Maga András Máthé Pertti Mattila Balázs Strenner
+	Hausdorff Dimension of Metric Spaces and Lipschitz Maps onto Cubes	2012	Tamàs Keleti András Máthé Ondřej Zindulka
+	Reconstructing geometric objects from the measures of their intersections with test sets	2011	Márton Elekes Tamás Keleti András Máthé
+	Borel sets which are null or non-$\sigma$-finite for every translation invariant measure	2011	Márton Elekes Tamás Keleti
+	Is Lebesgue measure the only $\sigma$-finite invariant Borel measure?	2011	Márton Elekes Tamás Keleti
+	Continuously parametrized Besicovitch sets in R^n	2011	Esa Järvenpää Maarit Järvenpää Tamás Keleti András Máthé
+	How large dimension guarantees a given angle	2011	Viktor Harangi Tamás Keleti Gergely Kiss Péter Maga András Máthé Pertti Mattila Balázs Strenner
+	The Fixed Point of the Composition of Derivatives	2011	Márton Elekes Tamás Keleti Vilmos Prokaj
+	Reconstructing geometric objects from the measures of their intersections with test sets	2011	Márton Elekes Tamás Keleti András Máthé
+	How large dimension guarantees a given angle?	2011	Viktor Harangi Tamás Keleti Gergely Kiss Péter Maga András Máthé Pertti Mattila Balázs Strenner
+	Borel sets which are null or non-$σ$-finite for every translation invariant measure	2011	Márton Elekes Tamás Keleti
+	Is Lebesgue measure the only $σ$-finite invariant Borel measure?	2011	Márton Elekes Tamás Keleti
+	The Trouble with von Koch Curves Built from <em>n</em>gons	2010	Tamàs Keleti Elliot Paquette
+ PDF Chat	Self-similar and self-affine sets: measure of the intersection of two copies	2009	Márton Elekes Tamàs Keleti András Máthé
+	Translations, measure and dimension	2009	Tamàs Keleti
+ PDF Chat	Construction of one-dimensional subsets of the reals not containing similar copies of given patterns	2008	Tamás Keleti
+	Valós függvénytani kutatások = Topics in Real Analysis	2008	Tamás Keleti Marianna Csörnyei Márton Elekes Tamás Mátrai
+ PDF Chat	Invariant decomposition of functions with respect to commuting invertible transformations	2007	Bálint Farkas Viktor Harangi Tamás Keleti Szilárd György Révész
+	Periodic decomposition of measurable integer valued functions	2007	Tamàs Keleti
+	Self-similar and self-affine sets; measure of the intersection of two copies	2007	Márton Elekes Tamás Keleti András Máthé
+	Invariant decomposition of functions with respect to commuting invertible transformations	2007	Bálint Farkas Viktor Harangi Tamás Keleti Szilárd Gy. Révész
+	WHEN IS THE MODIFIED VON KOCH SNOWFLAKE NON-SELF-INTERSECTING?	2006	Tamás Keleti
+	On the determination of sets by their triple correlation in finite cyclic groups	2006	Tamàs Keleti Mihail N. Kolountzakis
+ PDF Chat	Is Lebesgue measure the only σ-finite invariant Borel measure?	2005	Márton Elekes Tamàs Keleti
+	Borel sets which are null or non-<mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" altimg="si1.gif" display="inline" overflow="scroll"><mml:mi>σ</mml:mi></mml:math>-finite for every translation invariant measure	2005	Márton Elekes Tamàs Keleti
+ PDF Chat	A Nowhere Convergent Series of Functions Which is Somewhere Convergent After a Typical Change of Signs	2004	Tamás Keleti Tamás Mátrai
+ PDF Chat	Shuffle the plane	2001	Miklós Abért Tamás Keleti
+	Density and covering properties of intervals of ℝ <sup> <i>n</i> </sup>	2000	Tamás Keleti
+ PDF Chat	Difference functions of periodic measurable functions	1998	Tamás Keleti
+ PDF Chat	Periodic $Lip^α$ functions with $Lip^β$ difference functions	1998	Tamàs Keleti

Common Coauthors

Coauthor	Papers Together
Márton Elekes	19
András Máthé	13
Viktor Harangi	5
Esa Järvenpää	5
Maarit Järvenpää	5
Pertti Mattila	3
Péter Maga	3
Richárd Balka	3
Tuomas Pöyhtäri	3
Balázs Strenner	3
Gergely Kiss	3
Boglárka Gehér	3
Tamás Kátay	3
Zoltán Buczolich	3
Kornélia Héra	3
Bálint Farkas	2
Connor MacMahon	2
Kristóf Kanalas	2
Marianna Csörnyei	2
Tamás Mátrai	2
Alex B. Burgin	2
Pablo Shmerkin	2
Xianzhi Wang	2
Samuel I. Goldberg	2
Dylan King	1
Jennifer Zhu	1
Elliot Paquette	1
José Ramón Tuirán Rangel	1
Mihail N. Kolountzakis	1
Mengzhen Liu	1
Szilárd György Révész	1
Nate Gillman	1
Imre Z. Ruzsa	1
Vilmos Prokaj	1
Máté Pálfy	1
Máté Matolcsi	1
Anett Kocsis	1
Frank Coen	1
Miklós Abért	1
Dániel T. Nagy	1
Szilárd Gy. Révész	1
Jialin Zhang	1
Ondřej Zindulka	1
Stephen Lacina	1
James Cumberbatch	1
Fernando Mário de Oliveira Filho	1
Alan Chang	1
Changshuo Liu	1

Commonly Cited References

Action	Title	Year	Authors	# of times referenced
+	Geometry of Sets and Measures in Euclidean Spaces	1995	Pertti Mattila	13
+ PDF Chat	Fractal Geometry: Mathematical Foundations and Applications.	1990	K. J. Falconer	8
+	The geometry of fractal sets	1985	K. J. Falconer	6
+ PDF Chat	Difference functions of periodic measurable functions	1998	Tamás Keleti	5
+	Geometric Measure Theory	1988	Herbert Fédérer	4
+	The discretized sum-product and projection theorems	2010	Jean Bourgain	4
+ PDF Chat	Local smoothing type estimates on Lp for large p	2000	Thomas Wolff	4
+	Some Fundamental Geometrical Properties of Plane Sets of Fractional Dimensions	1954	J. M. Marstrand	4
+ PDF Chat	Decomposition as the sum of invariant functions with respect to commuting transformations	2007	Bálint Farkas Szilárd Gy. Révész	4
+	Note on decomposition of bounded functions into the sum of periodic terms	1992	Zbigniew Gajda	4
+	Borel sets which are null or non-<mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" altimg="si1.gif" display="inline" overflow="scroll"><mml:mi>σ</mml:mi></mml:math>-finite for every translation invariant measure	2005	Márton Elekes Tamàs Keleti	4
+	Averages in the plane over convex curves and maximal operators	1986	Jean Bourgain	4
+ PDF Chat	Strong Marstrand theorems and dimensions of sets formed by subsets of hyperplanes	2016	K. J. Falconer Pertti Mattila	4
+ PDF Chat	Squares and their centers	2018	Tamàs Keleti Dániel T. Nagy Pablo Shmerkin	3
+ PDF Chat	Recent work connected with the Kakeya problem	2003	Thomas Wolff	3
+	On Dimension and on the Existence of Sets of Finite Positive Hausdorff Measure	1995	J. D. Howroyd	3
+	The packing measure of self-affine carpets	1994	Yuval Peres	3
+	Geometric Measure Theory	1996	Herbert Fédérer	3
+ PDF Chat	A 1-DIMENSIONAL SUBSET OF THE REALS THAT INTERSECTS EACH OF ITS TRANSLATES IN AT MOST A SINGLE POINT	1998	Keleti	3
+	The sum of periodic functions	1999	Stefano Mortola Roberto Peirone	3
+ PDF Chat	Cubes and their centers	2017	R. L. Thornton	3
+	Maximal functions: Spherical means	1976	Elias M. Stein	3
+ PDF Chat	Geometry of Measures in Real Dimensions via Hölder Parameterizations	2018	Matthew Badger Vyron Vellis	3
+	Decompositions into the sum of periodic functions belonging to a given Banach space	1990	Miklós Laczkovich Sz. Gy. Révész	3
+	A Kakeya-type problem for circles	1997	Thomas Wolff	3
+	An Introduction to the Theory of Numbers. By G. H. Hardy and E. M. Wright. 2nd edition. Pp. xvi, 407 25s. 1945. (Oxford)	1946	T. A. A. B.	3
+	Sets with Large Intersection Properties	1994	K. J. Falconer	3
+ PDF Chat	Hölder curves and parameterizations in the Analyst's Traveling Salesman theorem	2019	Matthew Badger Lisa Naples Vyron Vellis	3
+	Techniques in fractal geometry	1997	K. J. Falconer	3
+ PDF Chat	Maximal operators and differentiation theorems for sparse sets	2011	Malabika Pramanik Izabella Łaba	3
+	Some problems on the boundary of fractal geometry and additive combinatorics	2016	Michael Hochman	3
+ PDF Chat	On the intersections of transforms of linear sets	1960	Roy O. Davies J. Marstrand S. Taylor	3
+ PDF Chat	The Hausdorff dimension of general Sierpiński carpets	1984	Curt McMullen	3
+	On a Problem Related to Sphere and Circle Packing	1999	Themis Mitsis	3
+ PDF Chat	An introduction to the theory of numbers	1960	G. H. Hardy	3
+	Some remarks on the Kakeya problem	1971	Roy O. Davies	3
+	DIFFERENCE FUNCTIONS OF PERIODIC MEASURABLE FUNCTIONS	1996	Keleti	3
+ PDF Chat	Hausdorff dimension of unions of affine subspaces and of Furstenberg-type sets	2019	Kornélia Héra Tamás Keleti András Máthé	3
+ PDF Chat	On the structure of self-similar fractals	1982	Pertti Mattila	2
+ PDF Chat	The structure of the reverse Hölder classes	1995	David Cruz-Uribe C. J. Neugebauer	2
+ PDF Chat	Invariant decomposition of functions with respect to commuting invertible transformations	2007	Bálint Farkas Viktor Harangi Tamás Keleti Szilárd György Révész	2
+	Distribution of frequencies of digits via multifractal analysis	2002	Luís Barreira Benoît Saussol Jörg Schmeling	2
+ PDF Chat	Connectivity properties of Mandelbrot's percolation process	1988	Jennifer Chayes L. Chayes Rick Durrett	2
+	The density theorem and Hausdorff inequality for packing measure in general metric spaces	1995	Colleen D. Cutler	2
+	Partitions of a vector space	1980	Tor Bu	2
+ PDF Chat	Self-similar sets. VII. A characterization of self-similar fractals with positive Hausdorff measure	1992	Christoph Bandt Siegfried Graf	2
+ PDF Chat	Self-similar measures and intersections of Cantor sets	1998	Yuval Peres Boris Solomyak	2
+ PDF Chat	Antistable classes of thin sets in harmonic analysis	1993	Sylvain Kahane	2
+	On the length of the shortest crossing in the super-critical phase of Mandelbrot's percolation process	1996	L. Chayes	2
+	Connectivity in fractal percolation	1992	Ronald Meester	2