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Finding the Global Energy Minimum Evolutionary Algorithms and Simulated Annealing

9 Finding the Global Energy Minimum Evolutionary Algorithms and Simulated Annealing [Pg.479]

20 The chromosome in a genetic algorithm codes for the torsion angles of the rotatable bonds [Pg.480]

Fig 9 21 The basis of roulette wheel selection shmoing how the more fit members of the population are selec ted in proportion to their fitness values [Pg.480]

The crossover operator is applied to the selected pairs of parents with a probability a typical value being 0.8 (i.e. there is an 80% chance that any of the p/2 pairs will actually undergo this type of recombination). Following the crossover phase mutation is applied to all individuals in the population. Here, each bit may be inverted (0 to 1 and vice versa) with a probability Pu,. The mutahon operator is usually assigned a low probability (e.g. 0.01). [Pg.481]

This completes one complete cycle of the genetic algorithm. The new population then becomes the current population ready for a new cycle. The algorithm repeatedly applies this sequence for a predetermined number of iterations and/or until it converges [Pg.481]




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1 energy minimum

Algorithm annealing

Algorithm, the simulation

And evolutionary

Energy simulation

Evolutionary Algorithm

Global energy minimum

Global minima

Global minima simulated annealing

Simulated Annealing

Simulated Annealing , global

Simulating annealing

Simulation algorithm

The Algorithms

The simulated annealing algorithm

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