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Titlebook: Computing and Combinatorics; 4th Annual Internati Wen-Lian Hsu,Ming-Yang Kao Conference proceedings 1998 Springer-Verlag Berlin Heidelberg

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https://doi.org/10.1007/978-1-4615-2197-6dvance, then the optimal competitive ratio is 1 + 2./(. − 1).. We show that if an upper bound of . on the distance to the target is known in advance, then the competitive ratio of any searchst rategy is at least 1 + 2./(. − 1). − .(1/log.) which is also optimal—but in a stricter sense..We also const
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Alan P. Imeson (Technical Sales) of binary trees. For two arbitrary triangulations in which each vertex is an end of at most . diagonals, Algorithm A has the approximation ratio .For triangulations containing no internal triangles, Algorithm B has the approximation ratio 1.97. Two self-interesting lower bounds on the diagonal-flip
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Thickening and Gelling Agents for Foodrticle by the other particles. Depending on different applications, the pairwise interaction could be either gravitational or Lennard-Jones. In both cases, the force between two particles vanishes as the distance between them approaches to infinity. Since there are .(.−1)/2 pairs, direct method requ
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Thickening and Gelling Agents for Foodomized algorithms (e.g. probabilistic Turing machines) assume the availability of a random binary source that can generate independent random bits in unit time with uniform probability. This makes the task trivial if . is a power of 2. However, exact uniform generation algorithms with bounded run ti
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