Kinematic analysis of mechanisms via a velocity equation based in a geometric matrix

作者: A. Hernández , O. Altuzarra , R. Avilés , V. Petuya

DOI: 10.1016/S0094-114X(03)00095-8

关键词:

摘要: In this paper, a geometrical approach is proposed to obtain velocity equation valid for planar and spatial linkages. This formed by so called geometric matrix, it can be found in general systematic way easily implemented computer software. procedure grants direct inference of kinematic property velocities linkages with the same topology identical link orientation. addition this, method instantaneous degree freedom mechanism any position via application matrix. also conveys series considerations on detection analysis singular configurations. An indicator proximity singularities vectors motion space are analyse type singularity.

参考文章(22)
E. A. Dijksman, Motion Geometry of Mechanisms ,(1976)
K. Van der Werff, Kinematic and dynamic analysis of mechanisms, a finite element approach Public defense : in 1977. ,(1977)
A. H. Soni, Mechanism synthesis and analysis Scripta Book Co , McGraw-Hill. ,(1974)
Kenneth Henderson Hunt, Kinematic geometry of mechanisms ,(1978)
Augusto Di Benedetto and, Ettore Pennestrı`, Giovanni Bianchi,, Introduzione alla Cinematica dei Meccanismi Journal of Mechanical Design. ,vol. 123, pp. 473- 473 ,(2001) , 10.1115/1.1403435
Alberto Cardona, Michel Geradin, Modelling of superelements in mechanism analysis International Journal for Numerical Methods in Engineering. ,vol. 32, pp. 1565- 1593 ,(1991) , 10.1002/NME.1620320805