Artificial Neural Network-Genetic Algorithm hybrid Algortihm
Hybrid Machine Learning Method
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The ANN-GA hybrid algorithm combines Artificial Neural Networks (ANNs) with Genetic Algorithms (GAs) to solve optimization problems, particularly in the context of function approximation, classification, and regression tasks. Here’s how the ANN-GA hybrid algorithm typically works:
- Initialization:
- The algorithm starts by initializing a population of solutions, typically represented as a set of chromosomes or individuals. Each chromosome encodes a potential solution to the optimization problem.
- In the context of the ANN-GA hybrid algorithm, each chromosome may represent the weights and biases of an artificial neural network.
- Evaluation:
- Each chromosome in the population is evaluated based on its performance in solving the optimization problem. For example, in a regression task, the performance may be measured by the mean squared error between the predicted and actual outputs.
- In the ANN-GA hybrid algorithm, the performance of each chromosome is typically determined by training the corresponding neural network on a training dataset and evaluating its performance on a validation dataset.
- Selection:
- A selection mechanism is applied to the population to choose individuals for reproduction based on their fitness. Individuals with better performance (i.e., lower error or higher accuracy) are more likely to be selected for reproduction.
- Common selection methods include roulette wheel selection, tournament selection, and rank-based selection.
- Crossover:
- Selected individuals undergo crossover, where pairs of chromosomes exchange genetic material to create offspring. This mimics the process of genetic recombination in natural evolution.
- In the context of the ANN-GA hybrid algorithm, crossover may involve exchanging weights and biases between pairs of neural networks to create new neural network architectures.
- Mutation:
- Offspring produced through crossover may undergo mutation, where random changes are introduced to their genetic material. Mutation helps introduce diversity into the population and prevents premature convergence to suboptimal solutions.
- In the ANN-GA hybrid algorithm, mutation may involve randomly perturbing weights and biases of neural networks or modifying their architecture.
- Replacement:
- The offspring produced through crossover and mutation replace some of the least fit individuals in the population, ensuring that the population size remains constant.
- The replacement strategy may vary, with some individuals being replaced randomly and others being replaced based on their fitness.
- Termination:
- The algorithm continues to iterate through the selection, crossover, mutation, and replacement steps for a predefined number of generations or until a termination condition is met.
- Termination conditions may include reaching a maximum number of generations, achieving a satisfactory level of performance, or stagnation of improvement over multiple generations.
The ANN-GA hybrid algorithm leverages the strengths of both neural networks and genetic algorithms, combining the powerful function approximation capabilities of ANNs with the global search and optimization capabilities of GAs. This allows it to efficiently explore complex solution spaces and find high-quality solutions to optimization problems.
References
- Mitchell, Melanie. “An introduction to genetic algorithms.” MIT Press, 1998. (Book)
- Das, Swagatam, and Ajith Abraham. “Neural network design using genetic algorithms.” World Scientific, 2008. (Book)
- Yao, Xin, et al. “A review of evolutionary artificial neural networks.” International Journal of Intelligent Systems 25.4 (2010): 321-351. (Journal Article)
- Al-Obeidat, Feras, and Belal Abuata. “A review on integrating neural networks into genetic algorithms.” Neural Network World 23.6 (2013): 587-603. (Journal Article)
- Yegnanarayana, B. “Artificial neural networks.” PHI Learning Pvt. Ltd., 2009. (Book)
- Goldberg, David E. “Genetic algorithms in search, optimization, and machine learning.” Addison-Wesley Professional, 1989. (Book)