Titlebook: Computing and Combinatorics; 17th Annual Internat Bin Fu,Ding-Zhu Du Conference proceedings 2011 Springer-Verlag GmbH Berlin Heidelberg 201

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The Phenomenological Relations,n a . graph .?=?(.,.) with edge weights ..?∈?? and edge lengths ?.?∈?? for .?∈?. we define the density of a . subgraph .?=?(.′,.′)???. as the ratio .. We consider the problem of computing a maximum density pattern . with weight at least . and and length at most . in a host ...We consider this proble

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Viscosity Phenomena in a Magnetic Field,erent ways, to cope with contradictory information in the input. In particular, there exist methods based on encoding the input trees in a matrix, and methods based on finding minimum cuts in some graph. Matrix representation methods compute supertrees of superior quality, but the underlying optimiz

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Diffusion and Thermodiffusion in Alloys,ems. This paper presents new local search methods to solve the maximum satisfiability problems and analyzes the performance of the methods. We focus on the sub problem with each clause containing at least . literals, Max-(.)-Sat briefly. The central issue is to discuss the local search algorithms as

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Der 2. Hauptsatz der Thermodynamik,n made in the study of counting constraint satisfaction problems (or simply #CSPs). In particular, a computational complexity classification of bounded-degree #CSPs has been discovered for all degrees except for two, where the . of an instance is the maximal number of times that each input variable

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Der 1. Hauptsatz der Thermodynamik, ., and prove a dichotomy theorem for the following class of problems, specified by . and .: Given an arbitrary .-regular graph .?=?(., .), where each edge is attached the function ., compute .(.)?=?∑?.?∏?.. (.(.), .(.)). .(·) is known as the partition function of the ., also known as graph homomorp