Design of Special Planar LinkagesStructural Dynamics of Planar Linkages
Design of Special Planar Linkages: Structural Dynamics of Planar Linkages
Zhao, Jingshan; Feng, Zhijing; Ma, Ning; Chu, Fulei
2013-07-08 00:00:00
[In this chapter, we propose a structural dynamics method for foldable linkages based on transfer matrix. The foldable stair and deployable wing are all typical planar linkages which are made up of a number of identical units. For each unit, every link is supposed to be an Euler-Bernoulli beam. Therefore, the dynamics of each segment beam between every two adjacent revolute joints can be precisely expressed by the transfer matrix of the segment with the variables of boundary conditions of the joints. In this way, the structural dynamics of the whole structure can be built using the least number of variables compared with the traditional methods. In addition, this algorithm avoids the problem of the traditional transfer-matrix method that the number of variables greatly increases when there are a huge number of cross joints within a structure.]
http://www.deepdyve.com/assets/images/DeepDyve-Logo-lg.pnghttp://www.deepdyve.com/lp/springer-journals/design-of-special-planar-linkages-structural-dynamics-of-planar-d8k6rAPVl4
Design of Special Planar LinkagesStructural Dynamics of Planar Linkages
[In this chapter, we propose a structural dynamics method for foldable linkages based on transfer matrix. The foldable stair and deployable wing are all typical planar linkages which are made up of a number of identical units. For each unit, every link is supposed to be an Euler-Bernoulli beam. Therefore, the dynamics of each segment beam between every two adjacent revolute joints can be precisely expressed by the transfer matrix of the segment with the variables of boundary conditions of the joints. In this way, the structural dynamics of the whole structure can be built using the least number of variables compared with the traditional methods. In addition, this algorithm avoids the problem of the traditional transfer-matrix method that the number of variables greatly increases when there are a huge number of cross joints within a structure.]
Published: Jul 8, 2013
Keywords: State Vector; Transfer Matrix; Torsional Vibration; Longitudinal Vibration; Vertical Link
Recommended Articles
Loading...
There are no references for this article.
Share the Full Text of this Article with up to 5 Colleagues for FREE
Sign up for your 14-Day Free Trial Now!
Read and print from thousands of top scholarly journals.
To get new article updates from a journal on your personalized homepage, please log in first, or sign up for a DeepDyve account if you don’t already have one.
All DeepDyve websites use cookies to improve your online experience. They were placed on your computer when you launched this website. You can change your cookie settings through your browser.