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Titlebook: Computing and Combinatorics; 29th International C Weili Wu,Guangmo Tong Conference proceedings 2024 The Editor(s) (if applicable) and The A

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,Die Hauptsätze der Thermodynamik,ph . in which every edge . has two (potentially different and not necessarily positive) weights representing the lengths of its two possible directions (., .) and (., .), and asks for an orientation, i.e., an assignment of a direction to each edge of ., such that the length of a longest simple direc
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,Die Hauptsätze der Thermodynamik,maining graph a cluster, i.e., a graph with each connected component being a complete graph. In this paper, we show that . can be solved in . time, improving the previous result of .. To obtain this result, one crucial step is to show . on graphs of maximum degree at most 4 can be solved in . time.
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https://doi.org/10.1007/978-3-540-71866-6ositive or negative effect on the values of all the vertices out to some distance, and we want to be able to calculate quickly the cumulative effect on any vertex’s value at any time or the list of the most beneficial or most detrimential effects on a vertex. In this paper we show how, given an edge
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https://doi.org/10.1007/978-3-540-71866-6ion . of . such that each . contains . or more points in ., and the maximum radius of . is minimized, where the radius of . (with center at .) is the maximum distance from . to .. If . is 0 then the problem is the ordinary Euclidean .-center clustering problem. This is a geometric version of the k-a
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Thermoelastic Cosserat Continua,harging vehicular network. In such a network, we have two kinds of gas/charging stations: electric (black) and the traditional gas (red) stations. Our requirement is that one cannot connect two gas stations directly in the spanner (i.e., no red-red edge), and our goal is to build a linear-size spann
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Lecture Notes in Computer Sciencehttp://image.papertrans.cn/c/image/234780.jpg
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