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首页> 外文期刊>Mathematical Problems in Engineering >Quasiparticle Swarm Optimization for Cross-Section Linear Profile Error Evaluation of Variation Elliptical Piston Skirt
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Quasiparticle Swarm Optimization for Cross-Section Linear Profile Error Evaluation of Variation Elliptical Piston Skirt

机译:变椭圆椭圆裙的截面线性轮廓误差评估的准粒子群优化

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摘要

Variation elliptical piston skirt has better mechanical and thermodynamic properties and it is widely applied in internal combustion engine in recent years. Because of its complex form, its geometrical precision evaluation is a difficult problem. In this paper, quasi-particle swarm optimization (QPSO) is proposed to calculate the minimum zone error and ellipticity of cross-section linear profile, where initial positions and initial velocities of all particles are generated by using quasi-random Halton sequences which sample points have good distribution properties and the particles' velocities are modified by constriction factor approach. Then, the design formula and mathematical model of the cross-section linear profile of variation elliptical piston skirt are set up and its objective function calculation approach using QPSO to solve the minimum zone cross-section linear profile error is developed which conforms to the ISO/1101 standard. Finally, the experimental results evaluated by QPSO, particle swarm optimization (PSO), improved genetic algorithm (IGA) and the least square method (LSM) confirm the effectiveness of the proposed QPSO and it improves the linear profile error evaluation accuracy and efficiency. This method can be extended to other complex curve form error evaluation such as cam curve profile.
机译:变化椭圆形活塞裙具有更好的机械和热力学性能,近年来已广泛应用于内燃机。由于其复杂的形式,其几何精度评估是一个难题。本文提出了一种拟粒子群优化算法(QPSO)来计算截面线性轮廓的最小区域误差和椭圆率,其中所有粒子的初始位置和初始速度都是通过使用准随机霍尔顿序列采样点来生成的。具有良好的分布特性,并且通过收缩因子方法修改了粒子的速度。然后,建立了变椭圆活塞裙横截面线性轮廓的设计公式和数学模型,并提出了基于QPSO求解最小区域横截面线性轮廓误差的目标函数计算方法,该方法符合ISO / 1101标准。最后,通过QPSO,粒子群优化(PSO),改进的遗传算法(IGA)和最小二乘法(LSM)评估的实验结果证实了所提出的QPSO的有效性,并提高了线性轮廓误差评估的准确性和效率。该方法可以扩展到其他复杂的曲线形式误差评估,例如凸轮曲线轮廓。

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  • 来源
    《Mathematical Problems in Engineering》 |2012年第PTa3期|p.761978.1-761978.15|共15页
  • 作者单位

    Automation Department, Nanjing Institute of Technology, Nanjing 211167, China;

    Automation Department, Nanjing Institute of Technology, Nanjing 211167, China;

    Automation Department, Nanjing Institute of Technology, Nanjing 211167, China;

    Automation Department, Nanjing Institute of Technology, Nanjing 211167, China;

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