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Ed Scheinerman

Known as: Edward Scheinerman, Scheinerman 
Edward R. Scheinerman is an American mathematician, specializing in graph theory and order theory. He is a professor of applied mathematics… 
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Graph theoryPlanar graph

Papers overview

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2014
2014
1-string B2-VPG representation of planar graphs
In this paper, we prove that every planar graph has a 1-string $B_2$-VPG representation---a string representation using paths in… 
2013
2013
Explicit Constructions of Large Families of Generalized More Sums Than Differences Sets
Abstract. A More Sums Than Differences (MSTD) set is a set of integers whose sumset is larger than its difference set . While it… 
2013
2013
The Coupling Method for Inhomogeneous Random Intersection Graphs
We present new results concerning threshold functions for a wide family of random intersection graphs. To this end we apply the… 
Highly Cited
2012
Highly Cited
2012
PEBBLE GAMES AND LINEAR EQUATIONS
Abstract We give a new, simplified and detailed account of the correspondence between levels of the Sherali–Adams relaxation of… 
2012
2012
Sphere and Dot Product Representations of Graphs
A graph G is a k-sphere graph if there are k-dimensional real vectors v1,…,vn such that ij∈E(G) if and only if the distance… 
2011
2011
THE BRING-JERRARD QUINTIC EQUATION, ITS SOLUTIONS AND A FORMULA FOR THE UNIVERSAL GRAVITATIONAL CONSTANT
In this research the Bring-Jerrard quintic polynomial equation is investigated for a formula. Firstly, an explanation given as to… 
2010
2010
An optimal ancestry scheme and small universal posets
In this paper, we solve the ancestry problem, which was introduced more than twenty years ago by Kannan et al. [STOC '88], and is… 
2010
2010
Proof of a conjecture on fractional Ramsey numbers
Jacobson, Levin, and Scheinerman introduced the fractional Ramsey function rf (a1, a2, …, ak) as an extension of the classical… 
2000
2000
Toward the rectilinear crossing number of Kn: new drawings, upper bounds, and asymptotics
1994
1994
On the fractional dimension of partially ordered sets
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