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Computing robot Jacobians on meshes with multiple buses

机译:在具有多条总线的网格上计算机器人Jacobians

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This paper is a theoretical evaluation of the viability of computing robot Jacobians algorithms on parallel platforms. These algorithms are based on some popular sequential algorithms and the work here will outline the suitability of these algorithms for parallelization. The overall aim is to compute the Jacobian at high speeds, in situ, to enable the timely control of robot manipulators. The jacobian is used to map information from the robot world (joint or robot space) to the human world (Cartesian space), as well as calculating torques and forces in the joints induced by an external end-of-arm force. Many algorithms exist for calculating the Jacobian. In this work, three algorithms are mapped onto a powerful parallel architecture. Two techniques have been used in mapping the algorithms onto the mesh with multiple buses: recursive doubling and pipelining. All three algorithms were mapped using these techniques, although some algorithms are better suited to a particular technique. The parallel algorithms are compared against each other, and against the sequential versions.
机译:本文是对并行平台上计算机器人Jacobian算法的可行性的理论评估。这些算法基于一些流行的顺序算法,此处的工作将概述这些算法对并行化的适用性。总体目标是就地高速计算雅可比行列式,以便及时控制机器人操纵器。雅可比系统用于将信息从机器人世界(关节或机器人空间)映射到人类世界(笛卡尔空间),以及计算由外部臂端力引起的关节中的扭矩和力。存在许多用于计算雅可比行列的算法。在这项工作中,将三种算法映射到功能强大的并行体系结构中。已使用两种技术将算法映射到具有多个总线的网格上:递归加倍和流水线。这三种算法都是使用这些技术进行映射的,尽管有些算法更适合于特定技术。相互比较并行算法和顺序版本。

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