Readings in Computer Vision 1987
DOI: 10.1016/b978-0-08-051581-6.50059-3
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Optimization by Simulated Annealing

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Cited by 6,686 publications
(8,638 citation statements)
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References 15 publications
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“…The searches were not intelligent (that is not learning while progressing) leading to non-conclusive results. To search for a global optimum, we propose to use a non-convex optimisation algorithm, namely Simulated Annealing algorithm (Kirkpatrick et al, 1983), to do an intelligent search of the optimal code. The Simulated Annealing algorithm has had success in a wide variety application areas where the optimisation problem at hand is NP-hard, that is not solvable in polynomial time.…”
Section: Resultsmentioning
confidence: 99%
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“…The searches were not intelligent (that is not learning while progressing) leading to non-conclusive results. To search for a global optimum, we propose to use a non-convex optimisation algorithm, namely Simulated Annealing algorithm (Kirkpatrick et al, 1983), to do an intelligent search of the optimal code. The Simulated Annealing algorithm has had success in a wide variety application areas where the optimisation problem at hand is NP-hard, that is not solvable in polynomial time.…”
Section: Resultsmentioning
confidence: 99%
“…The Simulated Annealing algorithm has had success in a wide variety application areas where the optimisation problem at hand is NP-hard, that is not solvable in polynomial time. These application areas include the traveling salesman problem, graph partitioning, scheduling in operations research, VLSI circuit design in electronics, optimal source coder design in telecommunications, etc (Kirkpatrick et al, 1983;Kuruoglu and Ayanoglu, 1993). Simulated Annealing is motivated by experimental solid state physics where solids are first heated to a very high temperature and then cooled down slowly so that all electrons settle to their lowest energy states.…”
Section: Resultsmentioning
confidence: 99%
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“…22 During iteration, a new random perturbation close to the current solution is evaluated and accepted with some probability depending on its fitness and a global parameter T called 'temperature' . This parameter controls the degree of randomness away from the current solution, and gradually decreases during the entire process.…”
Section: Elements Of Sa In Rffmentioning
confidence: 99%
“…However, when the inverse problem is non-convex, these approaches may fail to provide globally optimal solutions (Glowinski and Stocki, 1981;Linga et al, 2006). Global optimization methods such as simulated annealing (Eftaxias et al, 2002;Kirkpatrick et al, 1983), scatter search (RodriguezFernandez et al, 2006b), evolutionary computation (Fogel, 2000;Goldberg, 1989;Moles et al, 2003;Tsuchiya and Ross, 2001), and variants (Rodriguez-Fernandez et al, 2006a), are generally more reliable in these situations. The application of global methods has been reported in a few studies modeling metabolic networks (Himmelblau et al, 1967;Moles et al, 2003;Polisetty et al, 2006).…”
Section: Introductionmentioning
confidence: 99%