2022
DOI: 10.1016/j.cma.2022.115161
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Geometrically nonlinear design of compliant mechanisms: Topology and shape optimization with stress and curvature constraints

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Cited by 11 publications
(10 citation statements)
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“…In this work, we are dedicated to addressing the two most common and important issues involved in the MIMO compliant mechanism synthesis. One is the de facto hinge problem, which is solved by striking a good balance between structural flexibility and stiffness with the weighted objective function (8); the other is the movement coupling issue, and it is tackled through the introduction of multi-constraint conditions used to suppress both the output and input decouplings. Numerical examples show that the proposed optimization model ( 13) is effective in handling both problems.…”
Section: Discussionmentioning
confidence: 99%
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“…In this work, we are dedicated to addressing the two most common and important issues involved in the MIMO compliant mechanism synthesis. One is the de facto hinge problem, which is solved by striking a good balance between structural flexibility and stiffness with the weighted objective function (8); the other is the movement coupling issue, and it is tackled through the introduction of multi-constraint conditions used to suppress both the output and input decouplings. Numerical examples show that the proposed optimization model ( 13) is effective in handling both problems.…”
Section: Discussionmentioning
confidence: 99%
“…After the introduction of input and output compliances (C Ii and C Oi ) computed by Equations ( 6) and ( 7) into the objective function ( 4), the new formulation based on the weighted sums of the flexibility and stiffness is developed as (8) in which w Ii and w Oi are the weighting factors of C Ii and C Oi , respectively. Similar to the factor ω i , both the w Ii and w Oi change with iterations adaptively as follows:…”
Section: Objective Function With the Effect Of Eliminating De Facto H...mentioning
confidence: 99%
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“…To profit from the advantages of different structural optimization approaches, various combined methods were proposed (Sokolowski and Zochowski, 1999;Norato et al, 2007;Eschenauer et al, 1994;Christiansen et al, 2014;Lian et al, 2017;Riehl and Steinmann, 2015;Nguyen et al, 2020;Andreasen et al, 2020;Stankiewicz et al, 2021). In our work, we adapt the sequential approach as in Dev et al (2022); Stankiewicz et al (2022), in which a standard, density-based topology optimization is used to generate an initial structure and node-based shape optimization using EDD follows up to fine tune the design. This combination proved to be a good fit due to a number of reasons.…”
Section: Introductionmentioning
confidence: 99%
“…Secondly, a coarsely discretized domain for topology optimization is chosen, as we do not require highly accurate state problem computations, since it only provides the initial configuration of the shape optimization step. Next, we incorporate a shape curvature constraint as in Stankiewicz et al (2022) to improve manufacturability and durability of the final design, which is otherwise a challenging task in topology optimization due to the lack of an explicit boundary. Finally, we exploit the advantages of both topology and shape optimization, as listed before, to provide a versatile and powerful structural optimization routine capable of designing complex geometries from a large design space, at the same time guaranteeing high accuracy of the state problem solutions and a variety of possible constraints.…”
Section: Introductionmentioning
confidence: 99%