Global optimization problems are frequently solved using the practical and efficient method of evolutionary sophistication. But as the original problem becomes more complex, so does its efficacy and expandability. Thus, the purpose of this research is to introduce the Lagrange Elementary Optimization (Leo) as an evolutionary method, which is self-adaptive inspired by the remarkable accuracy of vaccinations using the albumin quotient of human blood. They develop intelligent agents using their fitness function value after gene crossing. These genes direct the search agents during both exploration and exploitation. The main objective of the Leo algorithm is presented in this paper along with the inspiration and motivation for the concept. To demonstrate its precision, the proposed algorithm is validated against a variety of test functions, including 19 traditional benchmark functions and the CECC06 2019 test functions. The results of Leo for 19 classic benchmark test functions are evaluated against DA, PSO, and GA separately, and then two other recent algorithms such as FDO and LPB are also included in the evaluation. In addition, the Leo is tested by ten functions on CECC06 2019 with DA, WOA, SSA, FDO, LPB, and FOX algorithms distinctly. The cumulative outcomes demonstrate Leo's capacity to increase the starting population and move toward the global optimum. Different standard measurements are used to verify and prove the stability of Leo in both the exploration and exploitation phases. Moreover, Statistical analysis supports the findings results of the proposed research. Finally, novel applications in the real world are introduced to demonstrate the practicality of Leo.
翻译:全局优化问题通常使用进化科技的实用和高效方法解决。但随着原始问题变得越来越复杂,它的效能和扩展性也随之增加。因此,本研究的目的是引入拉格朗日基础优化(Leo)作为一种自适应进化方法,其灵感来源于利用人类血液的白蛋白比例进行疫苗接种时的卓越精度。他们使用基因交叉后的适应值作为智能代理的基础,并使用这些基因来指导搜索代理在探索和开发期间的工作。本文介绍了Leo算法的主要目标,以及概念的灵感和动机。为了证明其精度,该算法用19个传统基准功能和CECC06 2019测试功能验证。Leo用19个经典基准测试函数分别与DA、PSO和GA进行评估,然后还包括FDO和LPB等最近的两个算法。此外,Leo还被10种CECC06 2019功能分别使用DA、WOA、SSA、FDO、LPB和FOX算法进行测试。累积结果证明了Leo增加了起始人口并向全局最优解移动的能力。不同的标准测量用于验证和证明Leo在探索和发掘两个阶段的稳定性。此外,统计分析支持所提研究结果的结果。最后,介绍了在现实世界中的新应用,以证明Leo的实用性。