Connectionist Machine for Genetic Hillclimbing (e-bog) af Ackley, David
Ackley, David (forfatter)

Connectionist Machine for Genetic Hillclimbing e-bog

875,33 DKK (inkl. moms 1094,16 DKK)
In the &quote;black box function optimization&quote; problem, a search strategy is required to find an extremal point of a function without knowing the structure of the function or the range of possible function values. Solving such problems efficiently requires two abilities. On the one hand, a strategy must be capable of learning while searching: It must gather global information about the sp...
E-bog 875,33 DKK
Forfattere Ackley, David (forfatter)
Forlag Springer
Udgivet 6 december 2012
Genrer Artificial intelligence
Sprog English
Format pdf
Beskyttelse LCP
ISBN 9781461319979
In the "e;black box function optimization"e; problem, a search strategy is required to find an extremal point of a function without knowing the structure of the function or the range of possible function values. Solving such problems efficiently requires two abilities. On the one hand, a strategy must be capable of learning while searching: It must gather global information about the space and concentrate the search in the most promising regions. On the other hand, a strategy must be capable of sustained exploration: If a search of the most promising region does not uncover a satisfactory point, the strategy must redirect its efforts into other regions of the space. This dissertation describes a connectionist learning machine that produces a search strategy called stochastic iterated genetic hillclimb- ing (SIGH). Viewed over a short period of time, SIGH displays a coarse-to-fine searching strategy, like simulated annealing and genetic algorithms. However, in SIGH the convergence process is reversible. The connectionist implementation makes it possible to diverge the search after it has converged, and to recover coarse-grained informa- tion about the space that was suppressed during convergence. The successful optimization of a complex function by SIGH usually in- volves a series of such converge/diverge cycles.