优化算法学习策略及其应用的综合研究

S. M. Basha, Ravi Kumar Poluru, Syed Thouheed Ahmed, Anwar Basha H
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引用次数: 0

摘要

优化(或)启发式问题被称为np困难问题。用于估计启发式值的算法,如爬坡和随机搜索,对寻找接近最优解的解有更大的影响。该算法所识别的问题是启发式值的全局最优估计过高和局部最优估计不足。在这两种情况下,搜索操作都不会产生最优解。在本工作中,介绍了2017年至2020年优化算法的研究进展,以及应用和局限性。研究工作的目的是让读者了解这些优化算法的时间和空间复杂性的影响,以及它们在实施不同的学习策略以寻找最优解时的性能。本工作的研究将有助于为优化算法及其应用领域的研究人员提供方向。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Comprehensive Study on Learning Strategies of Optimization Algorithms and its Applications
Optimization (or) Heuristic problems are termed as NP-hard problem. The algorithms used to estimate the heuristic value like Hill Climbing and Random Search have more impact on finding out the solution close to optimal solution. The problem identified in such algorithm is over estimation (Global optima) and under estimation (Local optima) of heuristic value. In both the cases, the search operation will not produce optimal solution. In the present work, the research carried out on optimization algorithms from 2017 to 2020 is presented along with applications and the limitations. The objective of the research work is to make the readers to understand the impact of Time and Space complexity of such optimization algorithms and their performance in implementing different learning strategies towards finding out the optimal solution. The research carried out in the present work, will help in providing the direction to the researcher doing research in the area of optimization algorithm and its applications.
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