The index coding problem is concerned with broadcasting encoded information to a collection of receivers in a way that enables each receiver to discover its required data based on its side information, which comprises...
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Parallel input performance issues are often neglected in large scale parallel applications in Computational Science and Engineering. Traditionally, there has been less focus on input performance because either input s...
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We study the following distance realization problem. Given a quasi-metric D on a set T of terminals, does there exist a directed Okamura-Seymour graph that realizes D as the (directed) shortest-path distance metric on...
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A (k, g, g + 1)-graph is a k-regular graph of girth g which does not contain cycles of length g + 1. Such graphs are known to exist for all parameter pairs k ≥ 3, g ≥ 3, and we focus on determining the orders n(k, g...
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The normalized stress metric measures how closely distances between vertices in a graph drawing match the graph-theoretic distances between those vertices. It is one of the most widely employed quality metrics for gra...
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A clique transversal in a graph is a set of vertices intersecting all maximal cliques. The problem of determining the minimum size of a clique transversal has received considerable attention in the literature. In this...
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We consider the problem of maintaining an approximate maximum integral matching in a dynamic graph G, while the adversary makes changes to the edges of the graph. The goal is to maintain a (1 + ϵ)-approximate maximum ...
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Topological indices are important bridge between graph theory and chemical applications. The study of graph matching expandability has been an influential topic in recent research on graph structure. In this paper, we...
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One of the questions in Rigidity Theory is whether a realization of the vertices of a graph in the plane is flexible, namely, if it allows a continuous deformation preserving the edge lengths. A flexible realization o...
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Link equivalence up to isotopy in a 3-space is the problem that lies at the root of knot theory, and is important in 3-dimensional topology and geometry. We consider its restriction to alternating links, given by two ...
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