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contributor authorJun Wu
contributor authorJinsong Wang
contributor authorLiping Wang
contributor authorTiemin Li
contributor authorYue Liu
date accessioned2017-05-09T00:22:55Z
date available2017-05-09T00:22:55Z
date copyrightOctober, 2007
date issued2007
identifier issn1555-1415
identifier otherJCNDDM-25628#344_1.pdf
identifier urihttp://yetl.yabesh.ir/yetl/handle/yetl/135315
description abstractThis paper focuses on the dynamic modeling and counterweight optimization of the two degree of freedom planar parallel manipulator, which is a subpart of a hybrid machine tool. Based on a kinematic analysis, the dynamic equation is derived by using the Newton-Euler approach. Then, three counterweight modes are presented for the parallel manipulator. According to the cutting force model and motion planning of the cutting tool, the dynamic simulations with three counterweight modes are performed, and the mass of counterweight in each counterweight mode is optimized by minimizing the sum of mean square values of actuator forces. The simulations show that the optimal mass of counterweights does not equal the total mass of moving parts of the parallel manipulator, and each counterweight mode has its advantage and disadvantage. Considering the ease in which a counterweight can be implemented, the counterweight mode where two counterweights are connected to two sliders is adopted for the parallel manipulator.
publisherThe American Society of Mechanical Engineers (ASME)
titleDynamic Analysis and Counterweight Optimization of the 2-DOF Parallel Manipulator of a Hybrid Machine Tool
typeJournal Paper
journal volume2
journal issue4
journal titleJournal of Computational and Nonlinear Dynamics
identifier doi10.1115/1.2756071
journal fristpage344
journal lastpage350
identifier eissn1555-1423
keywordsForce
keywordsMachine tools
keywordsOptimization
keywordsCutting
keywordsManipulators
keywordsDynamic analysis
keywordsEquations AND Path planning
treeJournal of Computational and Nonlinear Dynamics:;2007:;volume( 002 ):;issue: 004
contenttypeFulltext


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