Spatial operator factorization and inversion of the manipulator mass matrix

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Spatial operator factorization and inversion of the manipulator mass matrix

’bo new recursive factorizations are developed of the mass matrix for fixed-base and mobile-base manipulators. First, the mass matrix M is shown to have the factorization M = H$M$* H’. This is referred to here as the Newton-Euler factorization because it is closely related to the recursive Newton-Euler equations of motion. This factorization may be the simplest way to show the equivalence of re...

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A Spatial Operator Algebra for Manipulator Modeling

A recently developed spatial operator algebra for manipulator modeling, control and tra-jectory design is discussed. The elements of this algebra are linear operators whose domain and range spaces consist of forces, moments, velocities, and accelerations. The eeect of these operators is equivalent to a spatial recursion along the span of a manipulator. Inversion of operators can be eeciently ob...

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Spatial Operator Algebra for Manipulator Modeling and Control

A recently developed spatial operator algebra for manipulator modeling, control and trajectory design is discussed. The elements of this algebra are linear operators whose domain and range spaces consist of forces, moments, velocities, and accelerations. The e ect of these operators is equivalent to a spatial recursion along the span of a manipulator. Inversion of operators can be e ciently obt...

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A spatial operator algebra for manipulator modeling and control

A recently developed spatial operator algebra for manipulator modeling, control, and trajectory design is discussed. The elements of this algebra are linear operators whose domain and range spaces consist of forces, moments, velocities, and accelerations. The effect of these operators is equivalent to a spatial recursion along the span of a manipulator. Inversion of operators can be efficiently...

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Triangular Factorization and Inversion by Fast Matrix Multiplication

The fast matrix multiplication algorithm by Strassen is used to obtain the triangular factorization of a permutation of any nonsingular matrix of ordern in <Cxnlos'7 operations, and, hence, the inverse of any nonsingular matrix in <Cürtlog'7 operations.

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ژورنال

عنوان ژورنال: IEEE Transactions on Robotics and Automation

سال: 1992

ISSN: 1042-296X

DOI: 10.1109/70.127240