Computing and Combinatorics: 20th International Conference, by Zhipeng Cai, Alexander Zelikovsky, Anu Bourgeois

By Zhipeng Cai, Alexander Zelikovsky, Anu Bourgeois

This e-book constitutes the refereed lawsuits of the twentieth overseas convention on Computing and Combinatorics, COCOON 2014, held in Atlanta, GA, united states, in August 2014. The fifty one revised complete papers awarded have been rigorously reviewed and chosen from a hundred and ten submissions. there has been a co-organized workshop on computational social networks (CSoNet 2014) the place eight papers have been permitted. The papers disguise the next themes: sampling and randomized equipment; good judgment, algebra and automata; database and information buildings; parameterized complexity and algorithms; computational complexity; computational biology and computational geometry; approximation set of rules; graph concept and algorithms; online game thought and cryptography; scheduling algorithms and circuit complexity and CSoNet.

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9]) and so on. The limitation of them is that there may be many different optimal repairs. The latter aims to find answer of a query that are true in every possible repair. , [12], [13]) to obtain consistent answer. Unfortunately, there are lots of classes of queries have to be answered approximately. Sampling repairs is an alternative approach proposed to overcome several drawbacks of optimal repairing and consistent query answering. It is to generate a sample of possible repairs of 40 D. Miao, X.

Background: Sampling and approximate counting. Counting is a fundamental topic in Combinatorics, and it is highly related to sampling, a fundamental topic in Probability Theory. #P, a computational class of the counting version of NP, is an important class of polynomial-time complexity theory. Several counting problems are known to be #P-complete. A number of randomized approximate counting (cf. FPRAS1 ) based on MCMC sampling are devised for #P complete problems, such as knapsack solutions [17], 1 This manuscript is an extended abstract version of [19].

Univariate discrete distributions. Wiley-Interscience (2005) 24. : On the exact space complexity of sketching and streaming small norms. In: Proceedings of the 21st Annual ACM-SIAM Symposium on Discrete Algorithms, SODA 2010 (2010) 25. : An optimal algorithm for the distinct elements problem. In: PODS 2010: Proceedings of the Twenty-ninth ACM SIGMOD-SIGACT-SIGART Symposium on Principles of Database Systems of Data, pp. 41–52. ACM, New York (2010) 26. , vol. 1. , Redwood City (1997) 27. : Compressed counting.

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