Hybrid Evolution of Heterogeneous Neural Networks
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1 Hybrid Evolution of Heterogeneous Neural Networks Zdeněk Buk Miroslav Šnorek Computational Intelligence Group Department of Computer Science and Engineering Faculty of Electrical Engineering Czech Technical University in Prague ICANN 2008
2 Outline Continual Evolution Algorithm (CEA) description Data structures encoding of the individuals Evolution process Control functions Testing, experiments Population behavior Conclusion
3 Continual Evolution Algorithm Hybrid genetic algorithm combination of genetic and gradient-based methods Separate evolution of structure and parameters of individuals (models, neural networks) Variable population size Sequential replacement of individuals evolution in continual time dimension age parameter of each individual
4 Individuals encoding x i = a i, p i, s i, b i Separate evolution of structure and parameters of individuals (models, neural networks)
5 Individuals encoding x i = a i, p i, s i, b i age of the individual
6 Individuals encoding x i = a i, p i, s i, b i structural vector
7 Individuals encoding x i = a i, p i, s i, b i structural vector topology of the network
8 Individuals encoding x i = a i, p i, s i, b i structural vector topology of the network activation functions
9 Individuals encoding x i = a i, p i, s i, b i parametric vector behavioral vector
10 Individuals encoding x i = a i, p i, s i, b i parametric vector behavioral vector weights
11 Individuals encoding x i = a i, p i, s i, b i
12 Evolution process Hybrid genetic algorithm combination of genetic and gradient-based methods 2 Dimensional evolution
13 Evolution process
14 Crossover and mutation Individual 1 p 1 s 1 b 1 p 2 s 2 b 2 Offspring Individual 2
15 Crossover and mutation Individual 1 p 1 s 1 b 1 p 2 s 2 b 2 Random mutation Offspring Individual 2
16 Crossover and mutation Individual 1 p 1 s 1 b 1 p 2 s 2 b 2 Random mutation Offspring Individual 2
17 Crossover and mutation Individual 1 p 1 s 1 b 1 p 2 s 2 b 2 Offspring Individual 2
18 Crossover and mutation Individual 1 p 1 s 1 b 1 p 2 s 2 b 2 Offspring Individual 2
19 Crossover and mutation Individual 1 p 1 s 1 b 1 p 2 s 2 b 2 Offspring Individual 2 Random mutation
20 Crossover and mutation Individual 1 p 1 s 1 b 1 p 2 s 2 b 2 Offspring Copy Individual 2
21 Crossover and mutation Individual 1 p 1 s 1 b 1 p 2 s 2 b 2 Offspring p i s i b i Individual 2
22 Time dimension Training the behavioral vector during time using gradient algorithm. Age=0 p i s i b i Time
23 Time dimension Training the behavioral vector during time using gradient algorithm. Age=0 Age=1 p i s i b i Time
24 Time dimension Training the behavioral vector during time using gradient algorithm. Age=0 Age=1 Age=2 p i s i b i Time
25 Probability control Probability functions RP reproduction probability, DP death probability, elimination of bad solutions in population. Balancing functions to keep the population size in some reasonable limits.
26 Reproduction probability Raw reproduction probability function * * RP x i = RP a i, F x i Fitness RP* Age Fitness Age
27 Death probability Raw death probability function * * DP x i = DP a i, F x i Fitness DP* Age Fitness Age
28 Balancing functions Computation of final probabilities. Depend on raw probabilities and population size. Big population grows slower, small population grows faster. * RP x i = BAL RP N, RP x i * DP x i = BAL DP N, DP x i
29 Evolution control
30 Evolution control
31 Evolution control
32 Evolution control
33 Evolution control
34 Evolution control
35 Evolution control
36 Testing, experiments Construction of the neural networks. Universal topology based on fully recurrent network. Structure topology adjacency matrix activation functions parametrized Λ-functions Behavior weight matrix
37 Testing, experiments Neural networks based on fully recurrent topology construction using CEA Activation function optimization
38 Testing, experiments Benchmark tasks Learn to oscillate experiment
39 Population behavior
40 Population behavior
41 Fitness Population behavior Iterations
42 Conclusion Reduction of the number of fitness function evaluations. Using the probability and balancing functions it is possible to change the CEA to behave more like random search, standard genetic algorithm, or gradient algorithm.
43 Conclusion CEA universal optimization algorithm mainly for problems with separate description of structure and behavior typically neural networks. Automatic control of the size of the population exploitation exploration
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