2002
DOI: 10.1007/3-540-45841-7_15
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A Probabilistic 3—SAT Algorithm Further Improved

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Cited by 78 publications
(50 citation statements)
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“…The algorithm easily generalizes to the k-satisfiability problem, and yields a randomized exact algorithm with time complexity O * ((2(k − 1)/k) n ). The fastest known randomized exact algorithm for 3-satisfiability is due to Hofmeister, Schöning, Schuler & Watanabe [17], and has a running time of O * (1.3302 n ). It is based on a refinement of the above random walk algorithm.…”
Section: Exercise 61 For a Given Truth Assignment T And A Given Non-nmentioning
confidence: 99%
“…The algorithm easily generalizes to the k-satisfiability problem, and yields a randomized exact algorithm with time complexity O * ((2(k − 1)/k) n ). The fastest known randomized exact algorithm for 3-satisfiability is due to Hofmeister, Schöning, Schuler & Watanabe [17], and has a running time of O * (1.3302 n ). It is based on a refinement of the above random walk algorithm.…”
Section: Exercise 61 For a Given Truth Assignment T And A Given Non-nmentioning
confidence: 99%
“…Also in computer science, random walks have been applied to various problems such as 2-SAT, approximation of the permanent [10,11], and estimation of the volume of convex bodies [6]. Schöning's elegant algorithm for 3-SAT [15] and its improvement [9] are also based on classical random walks. Moreover, one of the most advantageous points of classical random walks as a useful algorithmic tool is that they use only simple local transitions to obtain global properties of the instance.…”
Section: Introductionmentioning
confidence: 99%
“…In the same manner as our prior work [35,16] verifiable Computation notation were introduced and thus a notion of formalized verifiable Computation, which allows weak client to outsource the computation to the function of various dynamically-chosen inputs.…”
Section: International Journal Of Computer Applications (0975 -8887)mentioning
confidence: 99%