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Less Is More: A Small-Scale Learning Particle Swarm Optimization for Large-Scale Optimization.

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    This study introduces a small-scale learning particle swarm optimization (SSLPSO) to efficiently solve large-scale optimization problems (LSOPs). SSLPSO significantly enhances solution accuracy by updating fewer individuals, saving computational resources.

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    Area of Science:

    • Evolutionary Computation
    • Optimization Algorithms

    Background:

    • Large-scale optimization problems (LSOPs) are crucial in evolutionary computation.
    • Existing algorithms often use large populations, leading to excessive fitness evaluations (FEs) and hindering population evolution.
    • This limits the refinement of solution accuracy in LSOPs.

    Purpose of the Study:

    • To propose a novel algorithm, small-scale learning particle swarm optimization (SSLPSO), for effectively solving LSOPs.
    • To reduce the number of FEs and prolong evolutionary generations for improved solution accuracy.
    • To adaptively adjust evolutionary behavior based on the population's state.

    Main Methods:

    • Developed a small-scale learning mechanism updating only up to two representative individuals per generation.
    • Introduced a representative individual selection (RIS) strategy to identify convergence and diversity representatives.
    • Implemented a representative individual learning (RIL) strategy with specialized learning methods for selected individuals.
    • Proposed an adaptive strategy adjustment (ASA) method for dynamic control of evolutionary behavior.

    Main Results:

    • SSLPSO demonstrated significantly superior or comparable performance against state-of-the-art large-scale optimization algorithms on IEEE CEC2010 and IEEE CEC2013 test suites.
    • The algorithm effectively conserves FEs and extends evolutionary generations.
    • Validated its applicability to real-world problems, such as large-scale constrained water distribution network optimization.

    Conclusions:

    • SSLPSO offers an efficient and effective approach to solving LSOPs.
    • The small-scale learning mechanism and adaptive strategies contribute to enhanced solution accuracy and computational efficiency.
    • SSLPSO shows strong potential for practical applications in complex optimization scenarios.