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Jen-San Chen, C. Chian (2003)
On the Nonlinear Response of a Flexible Connecting RodJournal of Mechanical Design, 125
B. Fallahi, S. Lai, C. Venkat (1994)
A Finite Element Formulation of a Flexible Slider Crank Mechanism Using Local CoordinatesJournal of Dynamic Systems Measurement and Control-transactions of The Asme, 117
Z. Zhu, Y. Chen (1983)
The Stability of the Motion of a Connecting RodJournal of Mechanisms Transmissions and Automation in Design, 105
K. Soong, B. Thompson (1990)
A Theoretical and Experimental Investigation of the Dynamic Response of a Slider-Crank Mechanism With Radial Clearance in the Gudgeon-Pin JointJournal of Mechanical Design, 112
J. Lieh (1994)
Dynamic modeling of a slider-crank mechanism with coupler and joint flexibilityMechanism and Machine Theory, 29
A partial differential equation for elastic vibration of connecting rod of a slider‐crank mechanism is formulated by applying Theorem of Motion of Center of Mass and viscoelastic model. The partial differential equation is discretized into two second‐order ordinary differential equations by assuming a two‐mode approximation. The two equations are transformed into the first order linear ordinary differential equations with periodical coefficients. Then the stability of elastic vibration of the connecting rod is investigated using Floquet theory. Procedures for predicting the stability are developed. Finally, a case study is analyzed by applying the procedures.
Multidiscipline Modeling in Materials and Structures – Emerald Publishing
Published: Jan 1, 2006
Keywords: Elastic Vibration; Connecting Rod; Slider‐Crank Mechanism
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