Maximal Volume Enclosed by Plates and Proof of the Chessboard Conjecture Dedicated to Professor L. Fejes T&h on His 70th Birthday

No abstract is available for this paper.

• Publication year

  year unknown

• Venue

  Unknown venue

• Publication date

  Unknown publication date

• Fields of study

  Not labeled

• Identifiers

  No identifiers available.

• External record

  Open on Semantic Scholar

• Source metadata

  Semantic Scholar

• No claims are published for this paper.

• No concepts are published for this paper.

• : Surface area

  2015cited by this paper
• Die Volumina in linearen Scharen konvexer Körper (with W. Süss) [30–32g]

  2005cited by this paper
• The Isoperimetric Problem

  2005cited by this paper
• Geometric Measure Theory

  2002cited by this paper
• Five-neighbour packing of convex discs

  1973cited by this paper
• On the density of a connected lattice of convex bodies

  1973cited by this paper
• Measures of symmetry for convex sets

  1963cited by this paper
• Convex Bodies Associated with a Given Convex Body

  1958cited by this paper
• Geometric Integration Theory

  1957cited by this paper
• The symmetry function in a convex body

  1956cited by this paper
• Der zentralsymmetrische Kern und die zentralsymmetrische Hülle von konvexen Körpern

  1950cited by this paper
• The Isoperimetric Problem for Minkowski Area

  1949cited by this paper
• Length and area

  1948cited by this paper
• Theorie der konvexen Körper

  1936cited by this paper

• Miscellaneous problems about packing and covering

  2022cites this paper
• On length measures of planar closed curves and the comparison of convex shapes

  2020cites this paper
• On Densities of Lattice Arrangements Intersecting Every i-Dimensional Affine Subspace

  2017cites this paper
• 2 PACKING AND COVERING

  2016cites this paper
• Large deviations of convex hulls of planar random walks

  2016cites this paper
• On Densities of Lattice Arrangements Intersecting Every i-Dimensional Affine Subspace

  2016cites this paper
• On the Equivalence Between Two Problems of Asymmetry on Convex Bodies

  2015influential citation
• The logarithmic Minkowski problem for polytopes

  2014cites this paper
• The infimum of the volumes of convex polytopes of any given facet areas is 0

  2013cites this paper
• On the Equivalence Between Two Problems of Asymmetry on Convex Bodies

  2013influential citation
• Polynomial parallel volume, convexity and contact distributions of random sets

  2006influential citation
• Convex set symmetry measurement using Blaschke addition

  2003cites this paper
• Representation and geometric computation using the extended Gaussian image

  2003cites this paper
• A Dido Problem as Modernized by Fejes Tóth

  2002cites this paper
• THE MINIMUM AREA OF A SIMPLE POLYGON WITH GIVEN SIDE LENGTHS

  2000cites this paper
• Convex Bodies: The Brunn–Minkowski Theory: Minkowski addition

  1993cites this paper
• Packing and Covering with Convex Sets

  1993cites this paper