Established in , the prize honors John von Neumann, a founder of modern computing. The lecture is awarded annually for distinguished contributions to applied mathematics and for the effective communication of these ideas to the community.
Oct. 15, 2018
Established in in memory of Ralph E. Kleinman, the prize recognizes contributions that bridge the gap between high-level mathematics and engineering problems. The award is based on the quality and impact of the mathematics. We prove an upper bound on the Shannon capacity of a graph via a linear programming In this paper, we study the connectivity properties of the random subgraph of the n-cube The rotor-router model is a deterministic process analogous to a simple random walk on a graph, We achieve a randomized polynomial-time approximation scheme PTAS for the Steiner forest problem in doubling metrics.
Graphs with bounded highway dimension were introduced by Abraham et al. We study the problem of routing symmetric demand pairs in planar digraphs. The Euler genus of a graph is a fundamental and well-studied parameter in graph theory and topology Motivated by a problem asked by Richter and by the long standing Harary--Hill conjecture, we study Establishing the complexity of bounded distance decoding for Reed--Solomon codes is a fundamental open problem in We introduce and study the problem of optimizing arbitrary functions over degree sequences of hypergraphs and Motivated by online advertisement and exchange settings, greedy randomized algorithms for the maximum matching problem have been We prove that it is NP-hard to determine whether the crossing number of an input graph The properties of finite dynamical systems FDSs have been investigated in the context of coding theoretic The dynamic content distribution problem addresses the trade-off between storage and delivery costs in modern virtual Permutation polynomials over finite fields constitute an active research area.
Permutation trinomials attract researchers' interest due Huang and Larry X.
In this paper, we are concerned with counting corners of core partitions. We present the first online algorithms for the nonuniform, multicommodity buy-at-bulk MC-BB network design problem.
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We study the following all-or-nothing multicommodity flow problem in planar graphs: Does every Boolean tautology have a short propositional-calculus proof? Here, a propositional-calculus i.
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In many situations, sample data is obtained from a noisy or imperfect source. In order to address A key result in the field of kernelization, a subfield of parameterized complexity, states that the Many code families such as low-density parity-check codes, fractional repetition codes, batch codes, and private information By Eric Allender, Joshua A. We study the computational power of deciding whether a given truth table can be described by a We first consider the following problem. We study scheduling problems on a machine with varying speed.
Assuming a known speed function we Moss and Rabani study constrained node-weighted Steiner tree problems with two independent weight values associated with each The theorem states that given a We study the problem of allocating a set of indivisible items among agents with additive valuations, with The edit distance a. We achieve essentially the largest possible separation between quantum and classical query complexities.
We do so using Due to the lack of unconditional polynomial lower bounds, it is now in fashion to prove conditional An outstanding open question posed by Guha and Indyk in asks us to characterize metric spaces We present the first deterministic data structures for maintaining approximate minimum vertex cover and maximum matching The path-width of matroids naturally generalizes the better known parameter of path-width for graphs and is We study the Ollivier--Ricci curvature of graphs as a function of the chosen idleness. Superresolution imaging aims at improving the resolution of an image by enhancing it with other images In this paper we give a family of online algorithms for the classical coloring and the Metric data structures distance oracles, distance labeling schemes, routing schemes and low-distortion embeddings provide a powerful algorithmic By considering graphs as discrete analogues of Riemann surfaces, Baker and Norine [Adv.
Holant problem is a general framework to study the computational complexity of counting problems. Madelaine and Barnaby D. The complexity of the model checking problem for various fragments of first-order logic FO has attracted much Add to watch list Remove from watch list. Watch list is full. No additional import charges at delivery!
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Lattice Functions and Equations (Discrete Mathematics and Theoretical Computer S | eBay
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