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Titlebook: Algorithms and Complexity; 8th International Co Paul G. Spirakis,Maria Serna Conference proceedings 2013 Springer-Verlag Berlin Heidelberg

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Christiane Lemke,Jakob Wiedekindwo endpoints is contained in .. A segment set . is stabbed by . if every segment of . is stabbed by .. We show that if . is a set of pairwise disjoint segments, the problem of computing the minimum perimeter polygon stabbing . can be solved in polynomial time. We also prove that for general segments
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Manfred Gailus,Heinrich Volkmannssing any of the barriers. Sensors are initially located in the plane and they can . to the barriers. We assume that each sensor can detect any intruder in a circular area centered at the sensor. Given a set of barriers and a set of sensors located in the plane, we study three problems: the feasibil
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https://doi.org/10.1007/978-3-322-99757-9 interested in provable hard problems which have a big set of hard instances. Moreover, we consider efficient generators of these hard instances of the problems. Our investigation has possible applications in cryptography. As a first step, we consider computational problems from the . class..We exte
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https://doi.org/10.1007/978-3-322-99757-9nism is truthful if no agent has an incentive to misreport her values on the tasks (agent .. reports a score .. for each task ..). The one-to-one version of this problem has already been studied by Dughmi and Ghosh [4] in a setting where the weights .. are public knowledge, and the agents only repor
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Manfred Gailus,Heinrich Volkmannaph is given one vertex at a time, and any vertices that have previously been clustered together are not allowed to be separated. The objective here is to maintain a clustering the never deviates too far in the objective function compared to the optimal solution. We give a constant competitive upper
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Paul G. Spirakis,Maria SernaFast track conference proceedings.State-of-the-art research.Up to date results
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