• Title/Summary/Keyword: 위상최적화설계

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The Role of Force Density Method in Integrated Design Optimization (통합설계최적화 과정에서 내력밀도법의 역할)

  • Bae, Jung-Eun;Lee, Sang-Jin
    • Proceedings of the Computational Structural Engineering Institute Conference
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    • 2010.04a
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    • pp.578-583
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    • 2010
  • 본 연구는 전통적인 형상탐색 기법중의 하나인 내력밀도법을 건축구조물의 통합설계최적화 과정에 도입하고 이와 관련된 이론적 배경과 수치해석 결과를 기술하였다. 통합설계최적화 기법은 크기최적화, 형상최적화 그리고 위상최적화와 같이 다양한 개별최적화 기법을 이용하게 되는데 본 연구에서는 구조물의 형상을 결정하는 단계에서 내력밀도법을 이용하였다. 특히 본 연구에서는 내력밀도법과 다른 개별최적화기법과의 연계성에 대하여 기술하고 아치형 트러스 구조물의 통합설계최적화를 수행하였다.

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Optimal Shape Design of Space Truss Structure using Topology Optimization and Cellular Automata Model (위상최적화와 Cellular Automata 모델을 이용한 대공간 트러스 구조물의 최적형태 설계)

  • Kim, Ho-Soo;Lee, Min-Ho
    • Journal of the Computational Structural Engineering Institute of Korea
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    • v.25 no.1
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    • pp.73-80
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    • 2012
  • It is important to design the optimal shape in the initial process because the influences on the design and construction are large according to the shape and pattern of spatial structures. However, the existing optimal shape designs for spatial structure are performed by the designer's intuition and experiences. Therefore, this study proposes the integrated process using the topology optimization and cellular automata model. First, the initial optimal shapes are obtained by using the topology optimization, and then the spatial truss structural patterns are created through the application of cellular automata rules. Finally, the optimal shapes to satisfy the various design conditions are generated by the structural analysis and size optimization.

Design of a FRP Deck Using Topology and Shape Optimization (위상과 형상최적화 기법을 사용한 FRP 교량 바닥판의 설계)

  • Lee, Eun-Hyung;Park, Jae-Gyun
    • Journal of the Computational Structural Engineering Institute of Korea
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    • v.22 no.5
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    • pp.501-507
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    • 2009
  • By using topology and shape optimization, a theoretically optimum FRP deck was proposed. Firstly, a topologically optimal shape, truss-like structure without hinges, was found. A truss-shape frame is the most ideal structure when subjected to a concentrated force at the center of simply supported beam. An armature was found at the point joining horizontal chord and diagonal chord, which was used as a new design variable. Secondly, optimum value of each variable was decided through shape optimization using genetic algorithm. To compare it with existing commercial FRP decks, shape optimization was performed by fixing the height of FRP decks. To verify the performance of the FRP deck proposed in this study, a finite element analysis was performed. As a result, it satisfies serviceability and safety guide lines of FRP decks.

Compliant Mechanism Topology Optimization of Metal O-Ring (금속오링씰의 컴플라이언트 메커니즘 위상최적설계)

  • Kim, Geun-Hong;Lee, Young-Shin;Yang, Hyung-Lyeol
    • Transactions of the Korean Society of Mechanical Engineers A
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    • v.37 no.4
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    • pp.537-545
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    • 2013
  • The elastic recovery of a metal seal is a factor that can be used to assess its sealing performance. In this study, a compliant mechanism topology optimization has been performed to find a structure of a metal O-ring seal that can maintain excellent sealing performance with a maximized elastic recovery over extended operation. An evolutionary structural optimization (ESO) was used as a topology optimization algorithm with two different types of objective functions considering both flexibility and stiffness. In particular, a circular design domain was adopted to consider the outer shape of the metal O-ring seal. The elastic recovery of the optimal topology was calculated and compared to that of a commercial product.

A Design of Binary Phase Holograms using Genetic Algorithms (유전자 알고리즘을 사용한 이진 위상 홀로그램 설계)

  • Lee, Chang-Yong;Song, Yun-Seon;Seo, Ho-Hyeong
    • Journal of KIISE:Software and Applications
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    • v.26 no.2
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    • pp.297-305
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    • 1999
  • 본 논문에서는 컴퓨터를 사용한 이진 위상 홀로그램의 설계시 요구되는 조합 최적화 문제(combinatorial optimization problem)를 유전자 알고리즘을 사용하여 해결하고자한다. 이진 위상 홀로그램의 설게는 출력 면에서 원하는 이미지를 생성하기 위하여 홀로그램의 각 셀에 이진 위상을 결정하는 것으로 최적화 문제로 귀착된다. 유전자 알고리즘을 이진 위상 홀로그램 설계에 효율적으로 적용하기 위하여 이차원 염색체 부호화 및 주기성을 고려한 교차 연산자등을 사용하면, 그 결과 홀로그램 설계시 요구되는 이차원 퓨리에 변환(Fourier transform)을 자연스럽고 효율적인 방법으로 수행할수 있다. 유전자 알고리즘을 사용하여 구한 최적의 이진 위상 배열로 공간 빛 변조기(spatial light modulator, SLM)를 이용하여 광학적으로 이미지를 재생하고, 재생된 광학 이미지는 원하는 이미지와 거의 일치함을 보인다.

Structural Topology Optimization Using Two-level Dynamic Condensation Scheme (2단계 동적 축소법을 적용한 구조물의 위상 최적 설계)

  • Park Soo-Hyun;Kim Hyun-Gi;Cho Maeng-Hyo
    • Journal of the Computational Structural Engineering Institute of Korea
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    • v.19 no.2 s.72
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    • pp.213-219
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    • 2006
  • Topology optimization problem requires numerous repeated evaluations of objective function and design sensitivity for elements within design domain with various density distributions. The recently proposed two-level condensation scheme(TLCS) is very promising for the construction of reduced system and for an accurate and efficient analysis concerned about eigenvalue and dynamic problems. We used the two-level dynamic condensation scheme for the analysis and sensitivity computation part in the structural topology optimization problem. The results of the topology optimization for the reduced system show the TLCS provides high accuracy and computation efficiency compared to the full scale system within engineering accuracy.

Effect of the Height of the Slope on the Topology Optimization of Soilnail (비탈면의 높이가 쏘일네일 위상최적화에 미치는 영향)

  • Cho, Chungsik;Song, Youngsu
    • Journal of the Korean GEO-environmental Society
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    • v.20 no.1
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    • pp.43-49
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    • 2019
  • In this paper, we introduced phase optimization techniques in the Soil-Nail design to optimize the reinforcement required for each grade level. The optimal design results at the maximum slope height were further amplified to allow for phase optimization of the horizontal spacing of the Nail in accordance with the change in the height of the slope. The limit equilibrium analysis was performed by step-by-step sloping height, and the safety factor exceeded when the horizontal spacing of four days was fixed. The process of optimization was effectively carried out by densifying the required reinforcement depending on the slope elevation. Also limited to reflect the axial force of the nail into the reinforcement details.Using the method, the members' strength was reflected. When phase optimization technique is applied for each slope height by calculating the stiffening precision, it is judged that it will be more economical to optimize horizontal intervals by effectively reducing the repeated reinterpretation process that satisfies the reference safety ratio for each slope height.

Topology Optimization Design of Machine Tools Head Frame Structures for the Machining of Aircraft Parts (항공기부품가공용 공작기계 헤드프레임 구조의 위상최적화 설계)

  • Yun, Taewook;Lee, Seoksoon
    • Journal of Aerospace System Engineering
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    • v.12 no.4
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    • pp.18-25
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    • 2018
  • The head frame structure of a machine tool for aircraft parts, which requires machining precision and machining of difficult-to-cut materials is required to be light-weighted for precision high-speed machining and to minimize possible deformation by cutting force. To achieve high stiffness and for light-weight structure optimization design, a preliminary model was designed based on finite element analysis. The topology optimization design of light-weight, high stiffness, and low vibration frame structure were performed by minimizing compliance. As a result, the frame weight decreased by 17.3%, the maximum deflection was less than 0.007 mm, and the natural frequency increased by 30.6%. The static stiffness was increased in each axis direction and the dynamic stiffness exhibited contrary results according to the axis. Optimized structure with the high stiffness of low vibration in topology optimization design was confirmed.

Topology Optimization of Element Removal Method Using Stress Density (응력량을 이용한 요소제거법의 위상최적화)

  • 임오강;이진식;김창식
    • Journal of the Computational Structural Engineering Institute of Korea
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    • v.16 no.1
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    • pp.1-8
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    • 2003
  • Topology optimization has been evolved into a very efficient conceptual design tool and has been utilized into design engineering processes. Traditional topology optimization has been using homogenization method and optimality criteria method. homogenization method provides relationship equation between structure which includes many holes and stiffness matrix in FEM. Optimality criteria method is used to update design variables while maintaining that volume fraction is uniform. Traditional topology optimization has advantage of good convergence but has disadvantage of too much convergency time. In one way to solve this problem, element removal method using the criterion of an average stress is presented. As the result of examples, it is certified that convergency time is very reduced.