Circular Favard Length of the Four-Corner Cantor Set

Matthew Bond, Alexander Volberg

Type: Article

Publication Date: 2010-07-07

Citations: 5

DOI: https://doi.org/10.1007/s12220-010-9141-4

Similar Works

Action	Title	Year	Authors
+	Projections of the four-corner Cantor set	2015	Pertti Mattila
+ PDF Chat	On the shape of Cantor sets	1988	Daryl Cooper Thea Pignataro
+	Some toy Furstenberg sets and projections of the four-corner Cantor set	2012	Daniel M. Oberlin
+	The Cantor set	1999	Sam Alfred Pearsall
+	The Cantor set	2021	Andrew Simoson
+	The Cantor set	2017	Richard Evan Schwartz
+	Circumference of a Circle	2007
+	Circumference of a Circle	2013	I. Boyadzhiev
+	Circumference of a Circle	2007
+	The Cantor construction	1980	Louis de Branges
+	Sets subtending a constant angle on a circle	1950	John W. Green
+	Cantor Set: Construction and Properties	2018	Jyoti
+ PDF Chat	The arc, the simple closed curve, and the Cantor set	2017	J. W. Cannon
+	Construction and Properties of Ternary Cantor set	2024	P. Paramadevan
+	Cantor Sets	1988	Jens Feder
+	The Cantor set case	2014	Richard Evan Schwartz
+ PDF Chat	A contribution to the geometry of trapezoid	1903	Josef Langr
+ PDF Chat	The involute of the circumference of a circle	1880	J.J. Skinner
+	A Simple Construction of Fat Cantor Sets	2024	Jian‐Guo Liu Robert L. Pego
+ PDF Chat	Bing-Whitehead Cantor sets	1989	David Wright

Action	Title	Year	Authors
+	A Quantification of a Besicovitch Nonlinear Projection Theorem via Multiscale Analysis	2021	Blair Davey Krystal Taylor
+ PDF Chat	A Quantification of a Besicovitch Non-linear Projection Theorem via Multiscale Analysis	2022	Blair Davey Krystal Taylor
+ PDF Chat	Transversal families of nonlinear projections and generalizations of Favard length	2023	Tyler Bongers Krystal Taylor
+ PDF Chat	Upper and lower bounds on the rate of decay of the Favard curve length for the four-corner Cantor set	2022	Laura Cladek Blair Davey Krystal Taylor

Action	Title	Year	Authors
+	Pointwise convergence of lacunary spherical means	2002	Andreas Seeger Terence Tao James Wright
+ PDF Chat	How likely is Buffon’s needle to fall near a planar Cantor set?	2002	Yuval Peres Boris Solomyak
+ PDF Chat	Kakeya sets and directional maximal operators in the plane	2009	Michael Bateman
+ PDF Chat	Kakeya sets in Cantor directions	2008	Michael Bateman Nets Hawk Katz
+ PDF Chat	Tangential properties of sets and arcs of infinite linear measure	1960	A. S. Besicovitch
+ PDF Chat	A quantitative version of the Besicovitch projection theorem via multiscale analysis	2008	Terence Tao
+ PDF Chat	The power law for the Buffon needle probability of the four-corner Cantor set	2010	Fëdor Nazarov Yuval Peres Alexander Volberg
+	The geometry of fractal sets	1985	K. J. Falconer
+ PDF Chat	An estimate from below for the Buffon needle probability of the four-corner Cantor set	2010	Michael Bateman Alexander Volberg
+ PDF Chat	The Favard length of product Cantor sets	2010	Izabella Łaba Kelan Zhai