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Titlebook: Combinatorial Algorithms; 31st International W Leszek Gąsieniec,Ralf Klasing,Tomasz Radzik Conference proceedings 2020 Springer Nature Swit

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楼主: intern
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Fair Packing of Independent Setsrent profit valuations of items and we allow an incompatibility relation between pairs of items described in terms of a conflict graph. Hence, every feasible allocation of items to the agents corresponds to a partial coloring, that is, a collection of pairwise disjoint independent sets. The sum of p
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Polynomial Time Algorithms for Tracking Path Problemsuence of trackers encountered in each .-. path is unique. . is .-hard in both directed and undirected graphs in general. In this paper we give a collection of polynomial time algorithms for some restricted versions of .. We prove that . is polynomial time solvable for chordal graphs and tournament g
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Iterated Type Partitionsth and neighborhood diversity. We prove that the Equitable Coloring problem is W[1]-hard when parametrized by the iterated type partition. This result extends to modular-width, answering an open question on the complexity of Equitable Coloring when parametrized by modular-width. On the contrary, we
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Two Robots Patrolling on a Line: Integer Version and Approximabilityimal waiting time between two visits. The problem is to construct an optimal schedule for the robots. While the one-robot problem is easy to solve in linear time, already for two robots the complexity is open. Chuangpishit, Czyzowicz, Gasieniec, Georgiou, Jurdzinski, and Kranakis (SOFSEM 2018) found
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https://doi.org/10.1007/978-3-540-46055-8rom minuscule particles all the way to far-away satellite swarms. Particular results include methods for coordinating the motion of vehicles in traffic in order to avoid inefficient stop-and-go congestions; using uniform global forces for controlling particle swarms; online triangulation and structu
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https://doi.org/10.1007/978-3-540-46055-8present interesting biological events, such as alternative splicing (AS) and allelic differences (SNPs and indels). However, the set of all bubbles in a de Bruijn graph built from real data is usually too large to be efficiently enumerated and analysed in practice. In particular, despite significant
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