Artificial Immune Algorithm Source Code with Implementation
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Resource Overview
This artificial immune algorithm source code implements a complete optimization process including: 1. Parameter initialization 2. Random population generation using pop=initpop(popsize, chromlength) 3. Fault type encoding with code(1,:) for normal, code(2,:) for 50%, code(3,:) for 150%, and Unnoralcode for measured 188% fault data 4. M-iteration loop featuring: objective function calculation using Euclidean distance [objvalue]=calobjvalue(pop,i), fitness evaluation fitvalue=calfitvalue(objvalue), selection operation newpop=selection(pop,fitvalue), crossover newpop=crossover(newpop,pc,k), and mutation newpop=mutation(newpop,pm)
Detailed Documentation
This artificial immune algorithm source code implements the following computational workflow:
1. Parameter Initialization: Setting up algorithm parameters including population size, chromosome length, and operational probabilities
2. Random Population Generation: Creating initial population using pop=initpop(popsize, chromlength) function that generates random binary strings representing potential solutions
3. Fault Type Encoding: Each row represents a specific fault condition - code(1,:) for normal operation, code(2,:) for 50% fault level, code(3,:) for 150% fault level. The measured fault data is encoded as Unnoralcode representing 188% fault condition
4. Iterative Optimization Process (M iterations):
- Objective Function Calculation: Computes Euclidean distance between solutions using [objvalue]=calobjvalue(pop,i) function to measure solution quality
- Fitness Evaluation: Determines individual fitness values using fitvalue=calfitvalue(objvalue) function that maps objective values to selection probabilities
- Selection Operation: Performs newpop=selection(pop,fitvalue) using roulette wheel or tournament selection to choose parents for next generation
- Crossover Operation: Applies newpop=crossover(newpop,pc,k) with probability pc and parameter k to combine parent chromosomes
- Mutation Operation: Executes newpop=mutation(newpop,pm) with probability pm to introduce genetic diversity through bit flipping
5. Optimal Solution Identification: Extracts the individual with maximum fitness value from the final population
6. Termination Condition Check: Implements convergence criteria to determine when to stop the iterative optimization process
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