Self-adaptive multi-objective teaching-learningbased optimization

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Wendong Yang
Wendong Yang am 31 Mär. 2017
Beantwortet: Shubham am 26 Aug. 2024
Self-adaptive multi-objective teaching-learningbased optimization

Antworten (1)

Shubham
Shubham am 26 Aug. 2024
Hi Wendong,
Self-adaptive multi-objective teaching-learning-based optimization (MO-TLBO) is an evolutionary algorithm inspired by the teaching-learning process in a classroom. It aims to solve multi-objective optimization problems by finding a set of Pareto-optimal solutions. Implementing such an algorithm in MATLAB involves several steps. Below is a basic outline and some guidance on how you might set this up.
Key Concepts
  1. A set of candidate solutions, each representing a possible solution to the optimization problem.
  2. In a multi-objective context, there are multiple objectives to be optimized simultaneously, often leading to a set of trade-off solutions known as the Pareto front.
  3. Teaching Phase:
  • Teacher: The best solution in the current population acts as the teacher.
  • Teaching Factor (TF): Determines the influence of the teacher on the learners. Typically set to 1 or 2.
  • Update Rule: Learners (other solutions) are updated by moving towards the teacher, aiming to improve their quality.
4. Learning Phase:
  • Peer Interaction: Learners interact with each other to further improve their solutions.
  • Update Rule: A learner is updated by comparing it with another randomly selected learner. The interaction is based on whether the other learner is better or worse.
5. Self-Adaptation: Parameters such as the teaching factor or learning rates can be adapted based on the algorithm's progress. This helps the algorithm balance exploration and exploitation dynamically.
6. Dominance: A solution is said to dominate another if it is no worse in all objectives and better in at least one objective.
7. Pareto Front: The set of non-dominated solutions that represent the best trade-offs among the objectives.
Algorithm Steps
  1. Generate an initial population of solutions randomly within the problem's constraints.
  2. Evaluate the fitness of each solution based on the multiple objectives.
  3. Teaching Phase:
  • Identify the best solution as the teacher.
  • Update each learner by moving it towards the teacher, using the teaching factor to control the influence.
4. Learning Phase:
  • For each learner, select another learner randomly.
  • Update the learner based on its interaction with the selected peer, either moving towards or away from it depending on their relative performance.
5. Self-Adaptation: Adjust parameters like the teaching factor based on the diversity or convergence of the population.
6. Iteration: Repeat the teaching and learning phases for a set number of iterations or until convergence criteria are met.
7. Pareto Front Extraction: At the end of the iterations, extract the Pareto-optimal solutions from the population.

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