2022
DOI: 10.3390/mi13070993
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Multi-Material Topology Optimization of Flexure Hinges Using Element Stacking Method

Abstract: Traditional flexure hinges are designed by using a single material, and their performance is inadequate, compared to the ideal hinge. This paper presents a topology-optimization design method for multi-material flexure hinges based on the element stacking method. A topology optimization model for multi-material flexure hinges is constructed to find the optimal distribution of various materials, where the objective function is to maximize the compliance in the rotational direction, whilst minimizing the complia… Show more

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Cited by 3 publications
(4 citation statements)
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“…In summary, the rotational stiffness of the spring decreases with the increase of the number of series flexure hinges, which is in accordance with the theoretical prediction in equation (12). And the influence of the structural size parameters on the rotational stiffness of the spring is very similar to the influence of corresponding parameters on a single flexure hinge [33,35,36]. These indicate that the simulation results are reasonable and credible.…”
Section: Structural Size Parameter Optimization Of the Sfh With Simul...supporting
confidence: 83%
“…In summary, the rotational stiffness of the spring decreases with the increase of the number of series flexure hinges, which is in accordance with the theoretical prediction in equation (12). And the influence of the structural size parameters on the rotational stiffness of the spring is very similar to the influence of corresponding parameters on a single flexure hinge [33,35,36]. These indicate that the simulation results are reasonable and credible.…”
Section: Structural Size Parameter Optimization Of the Sfh With Simul...supporting
confidence: 83%
“…To find flexure hinges with better performance, the researchers proposed design methods based on topology optimization. Liu et al established a topology optimization model of flexure hinges considering different constraints and objectives, and new topological configurations of flexure hinges are obtained 25–28 …”
Section: Introductionmentioning
confidence: 99%
“…Liu et al established a topology optimization model of flexure hinges considering different constraints and objectives, and new topological configurations of flexure hinges are obtained. [25][26][27][28] Researchers have also investigated the dynamics of flexure hinges. Lobontiu et al 29 derived the three-node stiffness matrix and mass matrix of straight circular flexure hinges based on the high-order displacement interpolation function.…”
Section: Introductionmentioning
confidence: 99%
“…The lever mechanism has a flexible structure and high amplification, but the coupling motion is serious, making the actual displacement amplification smaller than the theoretical displacement amplification [ 29 , 30 , 31 ]. The bridge mechanism is compact, has good symmetry and often poor lateral stiffness, and has difficulty resisting external forces in the direction of non-motion [ 32 , 33 ]; the Scott–Russell mechanism is a triangular amplification mechanism, and, due to the lack of symmetry of the mechanism, and the structure of the bloated, low amplification, it is less used in practical engineering. Therefore, in this paper, a symmetric lever mechanism is used, which not only enhances its output displacement significantly, but also decouples the displacement in the non-motion direction [ 34 ].…”
Section: Introductionmentioning
confidence: 99%