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蠕动转向机构的设计与分析 总被引:1,自引:0,他引:1
拱泥机器人是一种能在水下泥土环境中按照规划轨迹完成攻打千斤洞作业的新型水下特种机器人,蠕动转向运动的实现是拱泥机器人设计中的一个重要环节.为了有效地实现拱泥机器人的转向运动,根据并联机器人机构结构综合理论,设计3自由度蠕动转向关节,该关节具有推进、跟进和转向3个功能,运动过程分为推进动作和跟进动作两个部分.分别针对两种动作的运动学逆问题进行详细分析,给出数学模型及其求解过程,并建立该关节的虚拟样机模型.利用MATLAB软件求解运动学逆问题,利用ADAMS软件求解运动学正问题,并对关节运动学正逆问题进行实例分析.仿真数据表明,该关节设计合理,数学模型正确,为拱泥机器人的运动学、动力学及优化设计研究打下了基础,并为控制系统的设计提供了理论依据. 相似文献
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The aim of this paper is to determine the face collapse pressure of a circular tunnel driven by a pressurized shield. The analysis is performed in the framework of the kinematical approach of limit analysis theory. It is based on a translational three-dimensional multiblock failure mechanism. The present failure mechanism has a significant advantage with respect to the existing limit analysis mechanisms developed in the case of a frictional soil: it takes into account the entire circular tunnel face and not only an inscribed ellipse to this circular area. This was made possible by the use of a spatial discretization technique. Hence, the three-dimensional failure surface was generated “point by point” instead of simple use of existing standard geometric shapes such as cones or cylinders. The numerical results have shown that a multiblock mechanism composed of three blocks is a good compromise between computation time and results accuracy. The present method significantly improves the best available solutions of the collapse pressure given by other kinematical approaches. Design charts are given in the case of a frictional and cohesive soil for practical use in geotechnical engineering. 相似文献
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M. Rezaiee-Pajand Cyrus Nasirai Mehrzad Sharifian 《Canadian Metallurgical Quarterly》2010,136(12):1502-1518
The von-Mises plasticity model, in the small strain regime, along with a class of multicomponent nonlinear kinematic hardening rules is considered. The material is assumed to be stabilized after several load cycles and therefore, isotropic hardening will not be accounted for. Application of exponential-based methods in integrating plasticity equations is provided, which is based on defining an augmented stress vector and using exponential maps to solve a system of quasi-linear differential equations. The solutions obtained by this new technique give very accurate updated stress values that are consistent with the yield surface. The classical forward Euler method is reformulated in details and applied to the multicomponent form of the nonlinear kinematic hardening in order to provide a comparison for the suggested technique. Moreover, a consistent tangent operator for the exponential-based integration strategy and also for the classical forward Euler algorithm is presented. In order to show the robustness and performance of the proposed formulation, an extensive numerical investigation is carried out. 相似文献