2016
DOI: 10.1115/1.4035052
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Sustainable Design-Oriented Level Set Topology Optimization

Abstract: This paper presents a novel sustainable design-oriented level set topology optimization method. It addresses the sustainability issue in product family design, which means an end-of-life (EoL) product can be remanufactured through subtractive machining into another lower-level model within the product family. In this way, the EoL product is recycled in an environmental-friendly and energy-saving manner. Technically, a sustainability constraint is proposed that the different product models employ the containmen… Show more

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Cited by 26 publications
(9 citation statements)
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“…To solve the largescale 3D problem, we use a recently introduced scheme for topology optimization, the proportional topology optimization (PTO) [37], to minimize one objective function, i.e., bone resorption, and convert the other, i.e., bone-implant interface failure, into a design constraint that prevents bone-implant micromotion. PTO is a gradient-free method chosen here over other stochastic and gradient-based methods, such as solid isotropic material with penalization SIMP [38][39][40][41] and level set [42][43][44][45], for its simplicity and efficiency. While PTO does not require to calculate the sensitivity of objective function and constraints [46], it does preserve the flexibility to design for intermediate densities, a factor that is relevant to the problem examined here.…”
Section: Introductionmentioning
confidence: 99%
“…To solve the largescale 3D problem, we use a recently introduced scheme for topology optimization, the proportional topology optimization (PTO) [37], to minimize one objective function, i.e., bone resorption, and convert the other, i.e., bone-implant interface failure, into a design constraint that prevents bone-implant micromotion. PTO is a gradient-free method chosen here over other stochastic and gradient-based methods, such as solid isotropic material with penalization SIMP [38][39][40][41] and level set [42][43][44][45], for its simplicity and efficiency. While PTO does not require to calculate the sensitivity of objective function and constraints [46], it does preserve the flexibility to design for intermediate densities, a factor that is relevant to the problem examined here.…”
Section: Introductionmentioning
confidence: 99%
“…As an alternative solution, Liu and To [49] developed an overhang-free level set topology optimization method, where each level set function corresponds to a printing layer (or a bundle of layers with the same cross-section shape) and a novel multi-level set interpolation was proposed to constraining the spatial relationship of consecutive printing layers to avoid the overhang features. Then, the optimization problem can be solved similar to other multi-level set topology optimization problems [50][51][52][53]. Besides the layer-by-layer idea, Guo et al [23] realized the self-support design through two explicit approaches: constraining the bar component angles of the MMC (Moving Morphable Components) method [54] and using self-support B-spline void representation of the MMV (Moving Morphable Voids) method [55].…”
Section: Overhang-free Topology Optimizationmentioning
confidence: 99%
“…As we can see from the literature survey, topology optimization has never been implemented targeting the remanufacturing problems or subjected to the hybrid subjective-additive manufacturing background. An exception was found in [43], where the sustainable design through topology optimization was achieved; however, only the conceptual idea was explored but the involved manufacturing techniques were not specified. Hence, the main contribution of this paper is the new topology optimization algorithm for hybrid subtractive-additive remanufacturing, which is theoretically novel and practically meaningful.…”
Section: Topology Optimization For Hybrid Subtractive-additive Remanufacturingmentioning
confidence: 99%
“…The detailed sensitivity analysis process is not demonstrated. Interested readers can refer to the classic works [43,46,47]. The derived sensitivity result is shown below: Therefore,…”
Section: Topology Optimization Problemmentioning
confidence: 99%