Artificial Fish Swarm Algorithm Explanation with MATLAB Implementation

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Comprehensive guide to Artificial Fish Swarm Algorithm featuring MATLAB source code, computational results, and improvement strategies

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The Artificial Fish Swarm Algorithm (AFSA) is a swarm intelligence optimization technique that simulates fish foraging behavior. This algorithm achieves problem optimization through individual fish behaviors and collective coordination. In MATLAB implementation, the core algorithm typically involves three main behaviors: prey searching, swarming, and following, with key parameters including visual distance, step size, and crowd factor.

The MATLAB source code structure for implementing AFSA follows this pattern:

function [x_best, f_best] = artificialFishSwarmAlgorithm() % Initialize algorithm parameters pop_size = 30; % Population size max_iter = 100; % Maximum iterations visual = 1.0; % Visual distance step = 0.5; % Movement step delta = 0.8; % Crowd factor % Initialize fish positions randomly positions = initializePopulation(pop_size, dim); for iter = 1:max_iter % Implement prey behavior: fish move toward better food sources % Swarm behavior: fish follow crowd center % Follow behavior: fish follow best individual % Evaluate fitness and update positions end % Return global best solution end

After executing the source code, you will obtain computational results including the optimal solution coordinates and corresponding objective function values. The algorithm performance can be evaluated through convergence curves, solution accuracy, and computation time analysis.

Several improvement strategies can enhance AFSA's optimization capability and efficiency. One approach involves implementing adaptive mechanisms that dynamically adjust parameters like visual distance and step size based on problem characteristics. Another enhancement method combines AFSA with other optimization algorithms (e.g., genetic algorithms or particle swarm optimization) to create hybrid approaches that leverage complementary strengths. Additional improvements may include chaotic initialization for better population diversity and Lévy flight strategies for enhanced global search capability.

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