Christian Bey - researchr alias

researchr

You are not signed in
Sign in
Sign up

Viewing Publication 1 - 19 from 19

2017

An intersection theorem for systems of finite setsChristian Bey. DAM, 216:524-528, 2017. [doi]

2011

Notes on lattice points of zonotopes and lattice-face polytopesChristian Bey, Martin Henk, Matthias Henze, Eva Linke. DM, 311(8-9):634-644, 2011. [doi]

2008

The edge-diametric theorem in Hamming spacesChristian Bey. DAM, 156(9):1510-1517, 2008. [doi]

On Boolean functions with the sum of every two of them being bentChristian Bey, Gohar M. M. Kyureghyan. dcc, 49(1-3):341-346, 2008. [doi]

2007

Notes on the Roots of Ehrhart PolynomialsChristian Bey, Martin Henk, Jörg M. Wills. dcg, 38(1):81-98, 2007. [doi]

2006

Remarks on an Edge Isoperimetric ProblemChristian Bey. gtitc 2006: 971-978 [doi]

2005

Remarks on an edge isoperimetric problemChristian Bey. endm, 21:243, 2005. [doi]

The Edge-Diametric Theorem in Hamming SpacesChristian Bey. endm, 21:245-248, 2005. [doi]

On Cross-intersecting Families of SetsChristian Bey. gc, 21(2):161-168, 2005. [doi]

2004

Polynomial Lym InequalitiesChristian Bey. combinatorica, 25(1):19-38, 2004. [doi]

Maximum Antichains of Sets of Distinct Sizes: 10932Christian Bey, Garth Isaak. tamm, 111(3):262-263, 2004. [doi]

2003

An upper bound on the sum of squares of degrees in a hypergraphChristian Bey. DM, 269(1-3):259-263, 2003. [doi]

2002

The t-intersection Problem in the Truncated Boolean LatticeRudolf Ahlswede, Christian Bey, Konrad Engel, Levon H. Khachatrian. ejc, 23(5):471-487, 2002. [doi]

Problem 10932Christian Bey, Jerrold R. Griggs. tamm, 109(3):298-299, 2002. [doi]

On the average size of sets in intersecting Sperner familiesChristian Bey, Konrad Engel, Gyula O. H. Katona, Uwe Leck. DM, 257(2-3):259-266, 2002. [doi]

2001

An intersection theorem for weighted setsChristian Bey. DM, 235(1-3):145-150, 2001. [doi]

1999

An Asymptotic Complete Intersection Theorem for Chain ProductsChristian Bey, Konrad Engel. ejc, 20(5):321-327, 1999. [doi]

The Erdos-Ko-Rado Bound for the Function LatticeChristian Bey. DAM, 95(1-3):115-125, 1999. [doi]

1997

On incidence matrices of finite affine geometriesChristian Bey. arscom, 47, 1997.

Sign in or sign up to see more results.

runs on WebDSL