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螺纹中径当量的全微分优化逼近算法
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作者 阎荫棠 夏新涛 任小中 《洛阳工学院学报》 1996年第3期23-27,共5页
本文建立的螺纹中径当量全微分优化逼近模型,考虑了螺距误差和半角误差本身及其相互间对中径的综合影响,并用理想螺纹在径向和轴向二维逼近实际螺纹。计算机计算表明,和常用算法及三点接触式算法相比较,本文提出的算法最优。
关键词 螺纹 中径当量 螺距 优化逼近法 理想螺距
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涡旋型齿面轮廓度误差算法设计与仿真
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作者 胡瑢华 王轮 +1 位作者 刘国平 郭晓勐 《计算机仿真》 CSCD 北大核心 2013年第4期303-307,共5页
研究涡旋压缩机的涡旋齿面轮廓度问题,提高面轮廓度的评定精度。由于涡旋齿的设计、加工、测量三基准不重合,以及装夹、定位、标定等不稳定因素都会给涡旋齿面轮廓带来误差,影响面轮廓度评定精度。为了减小上述"非加工误差"... 研究涡旋压缩机的涡旋齿面轮廓度问题,提高面轮廓度的评定精度。由于涡旋齿的设计、加工、测量三基准不重合,以及装夹、定位、标定等不稳定因素都会给涡旋齿面轮廓带来误差,影响面轮廓度评定精度。为了减小上述"非加工误差"对面轮廓度误差评定精度的影响,提出了基于最小二乘的逼近优化算法,优化了线轮廓度算法使其满足面轮廓度的要求。优化的难点在于减小"非加工误差"的影响,反映出实际加工性能。仿真数据测试结果表明:改进方法能较好地克服"非加工误差"影响,提高了面轮廓度评定精度,为涡旋压缩机的三坐标测量专机可靠的面轮廓度设计优化提供了依据。 展开更多
关键词 涡旋压缩机 涡旋型曲面轮廓度 最小二乘逼近优化 设计与仿真
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SAMPLE AVERAGE APPROXIMATION METHOD FOR A CLASS OF STOCHASTIC VARIATIONAL INEQUALITY PROBLEMS 被引量:7
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作者 Mingzheng WANG Guihua LIN Yuli GAO M. Montaz ALI 《Journal of Systems Science & Complexity》 SCIE EI CSCD 2011年第6期1143-1153,共11页
This paper considers a class of stochastic variational inequality problems. As proposed by Jiang and Xu (2008), by using the so-called regularized gap function, the authors formulate the problems as constrained opti... This paper considers a class of stochastic variational inequality problems. As proposed by Jiang and Xu (2008), by using the so-called regularized gap function, the authors formulate the problems as constrained optimization problems and then propose a sample average approximation method for solving the problems. Under some moderate conditions, the authors investigate the limiting behavior of the optimal values and the optimal solutions of the approximation problems. Finally, some numerical results are reported to show efficiency of the proposed method. 展开更多
关键词 CONVERGENCE gap function sample average approximation method stochastic variational inequality.
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Nonholonomic motion planning for a free-falling cat using spline approximation 被引量:4
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作者 GE XinSheng GUO ZhengXiong 《Science China(Physics,Mechanics & Astronomy)》 SCIE EI CAS 2012年第11期2100-2105,共6页
An optimal motion planning of a free-falling cat based on the spline approximation is investigated.Nonholonomicity arises in a free-falling cat subjected to nonintegrable velocity constraints or nonintegrable conserva... An optimal motion planning of a free-falling cat based on the spline approximation is investigated.Nonholonomicity arises in a free-falling cat subjected to nonintegrable velocity constraints or nonintegrable conservation laws.The equation of dynamics of a free-falling cat is obtained by using the model of two symmetric rigid bodies.The control of the system can be converted to the motion planning problem for a driftless system.A cost function is used to incorporate the final errors and control energy.The motion planning is to determine control inputs to minimize the cost function and is formulated as an infinite dimensional optimal control problem.By using the control parameterization,the infinite dimensional optimal control problem can be transformed to a finite dimensional one.The particle swarm optimization(PSO) algorithm with the cubic spline approximation is proposed to solve the finite dimension optimal control problem.The cubic spline approximation is introduced to realize the control parameterization.The resulting controls are smooth and the initial and terminal values of the control inputs are zeros,so they can be easily generated by experiment.Simulations are also performed for the nonholonomic motion planning of a free-falling cat.Simulated experimental results show that the proposed algorithm is more effective than the Newtoian algorithm. 展开更多
关键词 falling cat nonholonomic constraint motion planning spline approximation particle swarm optimization
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