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Parallel O(log N) algorithms for computation of manipulator forward dynamics

机译:并行O(log N)算法用于计算机械手的前向动力学

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These parallel algorithms described are based on a new O(N) solution to the problem. The underlying feature of this O(N) method is a different strategy for decomposition of interbody force which results in a new factorization of mass matrix (M). Specifically, a factorization of inverse of the mass matrix in the form of Schur complement is derived as M/sup -1/=C-D/sup t/A/sup -1/B wherein A, B, and C are block tridiagonal matrices. The new O(N) algorithm is then derived as a recursive implementation of this factorization of M/sup -1/. It is shown that the resulting algorithm is strictly parallel. Strategies for multilevel exploitation of parallelism in the computation are also discussed, resulting in more efficient parallel O(log N) algorithms. The parallel algorithms developed in this paper, in addition to their theoretical significance, are also important from a practical implementation standpoint due to their simple architectural requirements.
机译:所描述的这些并行算法基于对该问题的新O(N)解决方案。此O(N)方法的基本特征是分解体内力的不同策略,这导致质量矩阵(M)的新分解。具体地,以Schur补数形式的质量矩阵逆的因式分解为M / sup -1 / = C-D / sup t / A / sup -1 / B,其中A,B和C是嵌段三对角矩阵。然后,将新的O(N)算法推导为M / sup -1 /的因子分解的递归实现。结果表明,所得算法是严格并行的。还讨论了在计算中对并行性进行多级利用的策略,从而提高了并行O(log N)算法的效率。本文开发的并行算法除了具有理论意义外,由于其简单的体系结构要求,从实际实现的角度来看也很重要。

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