R
Ron Aharoni
Researcher at Technion – Israel Institute of Technology
Publications - 112
Citations - 2163
Ron Aharoni is an academic researcher from Technion – Israel Institute of Technology. The author has contributed to research in topics: Bipartite graph & Conjecture. The author has an hindex of 25, co-authored 108 publications receiving 1952 citations. Previous affiliations of Ron Aharoni include University of Pennsylvania & University of Reading.
Papers
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Block-iterative projection methods for parallel computation of solutions to convex feasibility problems
Ron Aharoni,Yair Censor +1 more
TL;DR: In this article, a block-iterative version of the Agmon-Motzkin-Schoenberg relaxation method for solving systems of linear inequalities is derived, and it is shown that any sequence of iterations generated by the algorithm converges if the intersection of the given family of convex sets is nonempty and that the limit point of the sequence belongs to this intersection under mild conditions on the sequence of weight functions.
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Minimal non-two-colorable hypergraphs and minimal unsatisfiable formulas
Ron Aharoni,Nathan Linial +1 more
TL;DR: The structure of minimal unsatisfiable CNF formulas in n variables containing precisely n + 1 clauses is characterised, and this characterization is given a geometric interpretation.
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Hall's theorem for hypergraphs
Ron Aharoni,Penny Haxell +1 more
TL;DR: In this article, a hypergraph version of Hall's theorem is shown to be a topological topological theorem, and the proof is topological in the sense that it is topologically stable.
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Independent systems of representatives in weighted graphs
Ron Aharoni,Eli Berger,Ran Ziv +2 more
TL;DR: A weighted generalization of a theorem of Haxell, on independent systems of representatives (ISR’s) is proved, which proves that there exists a coloring of the graph by 2Δ colors, where each color class meets each Vi at precisely one vertex.
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Ryser's Conjecture for Tripartite 3-Graphs
TL;DR: In this article, it was shown that in a tripartite 3-graph, the problem can be solved in polynomial time, and in a 3-dimensional graph.