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    A new Search Direction Adaptation Evolution Strategy (SDA-ES) offers linear time and space complexity for large-scale optimization problems. This efficient algorithm demonstrates scalability and competitive performance, balancing solution quality with computational cost.

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    Area of Science:

    • Optimization Algorithms
    • Computational Intelligence
    • Machine Learning

    Background:

    • Covariance Matrix Adaptation Evolution Strategy (CMA-ES) is effective for real-valued optimization.
    • High-dimensional problems pose challenges for CMA-ES due to complexity.
    • Sparse or low-rank constraints on covariance matrices can enhance CMA-ES efficiency.

    Purpose of the Study:

    • Propose a novel Search Direction Adaptation Evolution Strategy (SDA-ES).
    • Achieve linear time and space complexity for large-scale optimization.
    • Improve efficiency and scalability of evolutionary algorithms.

    Main Methods:

    • Model the covariance matrix using an identity matrix and multiple search directions.
    • Employ a heuristic update for search directions, inspired by Principal Component Analysis.
    • Generalize the 1/5th success rule for mutation strength adaptation (derandomization).

    Main Results:

    • SDA-ES achieves linear time and space complexity.
    • The algorithm is invariant under search-space rotational transformations.
    • Demonstrates scalability with increasing numbers of variables.
    • Exhibits competitive performance on generic black-box problems.

    Conclusions:

    • SDA-ES offers a scalable and computationally efficient alternative to traditional CMA-ES for high-dimensional problems.
    • The proposed method effectively balances solution quality and computational resources.
    • SDA-ES shows promise for large-scale real-valued optimization tasks.