An Energy Formulation for Parametric Size and Shape Optimization of Compliant Mechanisms

Author:

Hetrick J. A.1,Kota S.1

Affiliation:

1. Department of MEAM, The University of Michigan, Ann Arbor, MI 48109

Abstract

Compliant mechanisms are jointless mechanical devices that take advantage of elastic deformation to achieve a force or motion transformation. An important step toward automated design of compliant mechanisms has been the development of topology optimization techniques. The next logical step is to incorporate size and shape optimization to perform dimensional synthesis of the mechanism while simultaneously considering practical design specifications such as kinematic and stress constraints. An improved objective formulation based on maximizing the energy throughput of a linear static compliant mechanism is developed considering specific force and displacement operational requirements. Parametric finite element beam models are used to perform the size and shape optimization. This technique allows stress constraints to limit the maximum stress in the mechanism. In addition, constraints which restrict the kinematics of the mechanism are successfully applied to the optimization problem. Resulting optimized mechanisms exhibit efficient mechanical transmission and meet kinematic and stress requirements. Several examples are given to demonstrate the effectiveness of the optimization procedure.

Publisher

ASME International

Subject

Computer Graphics and Computer-Aided Design,Computer Science Applications,Mechanical Engineering,Mechanics of Materials

Reference12 articles.

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2. Burns, R., and Crossely, F., 1968, “Kinetostatic Synthesis of Flexible Link Mechanisms,” ASME Paper 68-Mech-36.

3. Gere, J., and Timoshenko, S., 1984, Mechanics of Materials. Second edition, Wadsworth, Inc., California.

4. Howell L. , and MidhaA., 1996, “A Loop-Closure Theory for the Analysis and Synthesis of Compliant Mechanisms,” ASME JOURNAL OF MECHANICAL DESIGN, Vol. 118, pp. 121–125.

5. Haug, E., Choi, K., and Komkov, V., 1986, Design Sensitivity Analysis of Structural Systems, Academic Press Inc., Florida.

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