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    Robust concurrent topology optimization of multiscale structure under load position uncertainty

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    https://www.riss.kr/link?id=A107135069

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    다국어 초록 (Multilingual Abstract) kakao i 다국어 번역

    Concurrent topology optimization of macrostructure and microstructure has attracted significant interest due to its high structural performance. However, most of the existing works are carried out under deterministic conditions, the obtained design may be vulnerable or even cause catastrophic failure when the load position exists uncertainty. Therefore, it is necessary to take load position uncertainty into consideration in structural design. This paper presents a computational method for robust concurrent topology optimization with consideration of load position uncertainty. The weighted sum of the mean and standard deviation of the structural compliance is defined as the objective function with constraints are imposed to both macro- and micro-scale structure volume fractions. The Bivariate Dimension Reduction method and Gauss-type quadrature (BDRGQ) are used to quantify and propagate load uncertainty to calculate the objective function. The effective properties of microstructure are evaluated by the numerical homogenization method. To release the computation burden, the decoupled sensitivity analysis method is proposed for microscale design variables. The bi-directional evolutionary structural optimization (BESO) method is used to obtain the black-and-white designs. Several 2D and 3D examples are presented to validate the effectiveness of the proposed robust concurrent topology optimization method.
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    Concurrent topology optimization of macrostructure and microstructure has attracted significant interest due to its high structural performance. However, most of the existing works are carried out under deterministic conditions, the obtained design ma...

    Concurrent topology optimization of macrostructure and microstructure has attracted significant interest due to its high structural performance. However, most of the existing works are carried out under deterministic conditions, the obtained design may be vulnerable or even cause catastrophic failure when the load position exists uncertainty. Therefore, it is necessary to take load position uncertainty into consideration in structural design. This paper presents a computational method for robust concurrent topology optimization with consideration of load position uncertainty. The weighted sum of the mean and standard deviation of the structural compliance is defined as the objective function with constraints are imposed to both macro- and micro-scale structure volume fractions. The Bivariate Dimension Reduction method and Gauss-type quadrature (BDRGQ) are used to quantify and propagate load uncertainty to calculate the objective function. The effective properties of microstructure are evaluated by the numerical homogenization method. To release the computation burden, the decoupled sensitivity analysis method is proposed for microscale design variables. The bi-directional evolutionary structural optimization (BESO) method is used to obtain the black-and-white designs. Several 2D and 3D examples are presented to validate the effectiveness of the proposed robust concurrent topology optimization method.

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    참고문헌 (Reference)

    1 Jianbin Du, "Vibro-acoustic design of plate using bi-material microstructural topology optimization" 대한기계학회 29 (29): 1413-1419, 2015

    2 Yan, X., "Two-scale optimal design of structures with thermal insulation materials" 120 : 358-365, 2015

    3 Banh, T. T., "Topology optimization of multidirectional variable thickness thin plate with multiple materials" 59 (59): 1503-1520, 2019

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    9 Tejani, G. G., "Structural optimization using multi-objective modified adaptive symbiotic organisms search" 125 : 425-441, 2019

    10 Guest, J. K., "Structural optimization under uncertain loads and nodal locations" 198 (198): 116-124, 2008

    1 Jianbin Du, "Vibro-acoustic design of plate using bi-material microstructural topology optimization" 대한기계학회 29 (29): 1413-1419, 2015

    2 Yan, X., "Two-scale optimal design of structures with thermal insulation materials" 120 : 358-365, 2015

    3 Banh, T. T., "Topology optimization of multidirectional variable thickness thin plate with multiple materials" 59 (59): 1503-1520, 2019

    4 Li, Q., "Topology optimization design of multiscale structures with alterable microstructural length-width ratios" 230 : 111454-, 2019

    5 Sigmund, O., "Topology optimization approaches" 48 (48): 1031-1055, 2013

    6 Tejani, G. G., "Topology and size optimization of trusses with static and dynamic bounds by modified symbiotic organisms search" 32 (32): 2018

    7 M. Zhou, "The coc algorithm, part ii: Topological, geometrical and generalized shape optimization" 89 (89): 309-336, 1991

    8 Allaire, G., "Structural optimization using sensitivity analysis and a level-set method" 194 (194): 363-393, 2004

    9 Tejani, G. G., "Structural optimization using multi-objective modified adaptive symbiotic organisms search" 125 : 425-441, 2019

    10 Guest, J. K., "Structural optimization under uncertain loads and nodal locations" 198 (198): 116-124, 2008

    11 Jeong, S., "Structural design considering the uncertainty of load positions using the phase field design method" 161 : 1-15, 2019

    12 Jeong, S., "Structural design considering the uncertainty of load positions using the phase field design method" 54 (54): 331-390, 2001

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    19 Liu, J., "Robust topology optimization for continuum structures with random loads" 35 (35): 710-732, 2018

    20 Zheng, Y., "Robust topology optimization considering load uncertainty based on a semianalytical method" 94 (94): 3537-3551, 2018

    21 Lee, S. H., "Robust design with arbitrary distributions using gauss-type quadrature formula" 39 (39): 227-243, 2009

    22 Cai, J., "Robust concurrent topology optimization of multiscale structure under single or multiple uncertain load cases" 121 : 1456-1483, 2019

    23 Guo, X., "Recent development in structural design and optimization" 26 (26): 807-823, 2010

    24 Liu, L., "Optimum structure with homogeneous optimum truss-like material" 86 (86): 1417-1425, 2008

    25 Niu, B., "Optimum structure with homogeneous optimum cellular material for maximum fundamental frequency" 39 (39): 115-, 2008

    26 Bendsøe, M. P., "Optimal shape design as a material distribution problem" 1 (1): 193-202, 1989

    27 Sigmund, O., "Numerical instabilities in topology optimization : a survey on procedures dealing with checkerboards, mesh-dependencies and local minima" 16 (16): 68-75, 1998

    28 Fan, Z., "Multiscale eigenfrequency optimization of multimaterial lattice structures based on the asymptotic homogenization method" 2019

    29 Jun, Y., "Multiscale concurrent material and structural design under mechanical and thermal loads" 57 (57): 437-446, 2016

    30 Thanh T. Banh, "Multiphase material topology optimization of Mindlin-Reissner plate with nonlinear variable thickness and Winkler foundation" 국제구조공학회 35 (35): 129-145, 2020

    31 Tejani, G. G., "Multiobjective adaptive symbiotic organisms search for truss optimization problems" 161 : 398-414, 2018

    32 Guo, X., "Multi-scale robust design and optimization considering load uncertainties" 283 : 994-1009, 2015

    33 Zuo, Z. H., "Multi-scale design of composite materials and structures for maximum natural frequencies" 51 : 1023-1034, 2013

    34 Kumar, S., "Multi-objective modified heat transfer search for truss optimization" 2020

    35 Tejani, G. G., "Multi-objective heat transfer search algorithm for truss optimization" 1-22, 2019

    36 Doan, Q. H., "Multi-material structural topology optimization with decision making of stiffness design criteria" 45 : 101098-, 2020

    37 Madsen, H., "Methods Structural Safety" Courier Corporation 2006

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    39 Dunning, P. D., "Introducing loading uncertainty in topology optimization" 49 (49): 760-768, 2011

    40 Rodrigues, H., "Hierarchical optimization of material and structure" 24 (24): 1-10, 2002

    41 Bendsøe, M. P., "Generating optimal topologies in structural design using a homogenization method" 71 (71): 197-224, 1988

    42 Xiaodong, H., "Evolutionary topology optimization of continuum structures: methods and applications" John Wiley & Sons 2010

    43 Xia, L., "Design of materials using topology optimization and energybased homogenization approach in matlab" 52 (52): 1229-1241, 2015

    44 Doan, Q. H., "Design of buckling constrained multiphase material structures using continuum topology optimization" 54 (54): 1179-1201, 2019

    45 Xiaodong, H., "Convergent and mesh-independent solutions for the bi-directional evolutionary Struct. Opt. method" 43 (43): 1039-1049, 2007

    46 Xu, B., "Concurrent topological design of composite thermoelastic macrostructure and microstructure with multi-phase material for maximum stiffness" 150 : 84-102, 2016

    47 Liang, X., "Concurrent multiscale and multi-material topological optimization of vibro-acoustic structures" 349 : 117-148, 2019

    48 Xu, B., "Concurrent design of composite macrostructure and cellular microstructure under random excitations" 123 : 65-77, 2015

    49 Cui, C., "Computational morphogenesis of 3d structures by extended eso method" 44 (44): 51-61, 2003

    50 Xiaodong, H., "Bi-directional evolutionary topology optimization of continuum structures with one or multiple materials" 43 (43): 393-401, 2009

    51 Yang, R. J., "Automotive applications of topology optimization" 9 (9): 245-249, 1995

    52 Liu, J., "An efficient method for topology optimization of continuum structures in the presence of uncertainty in loading direction" 14 (14): 1750054-, 2017

    53 Zhao, J., "An efficient decoupled sensitivity analysis method for multiscale concurrent topology optimization problems" 58 (58): 445-457, 2018

    54 Zhao, J., "An efficient concurrent topology optimization approach for frequency response problems" 347 : 700-734, 2019

    55 Edgar, J., "Additive manufacturing technologies : 3d printing, rapid prototyping, and direct digital manufacturing" 59 (59): 193-198, 2015

    56 Ghanshyam G. Tejani, "Adaptive symbiotic organisms search (SOS) algorithm for structural design optimization" Oxford University Press (OUP) 3 (3): 226-249, 2016

    57 Deaton, J. D., "A survey of structural and multidisciplinary continuum topology optimization : post 2000" 49 (49): 1-38, 2014

    58 Xie, Y. M., "A simple evolutionary procedure for structural optimization" 49 (49): 885-896, 1993

    59 Wang, M. Y., "A level set method for structural topology optimization" 192 (192): 227-246, 2003

    60 Coelho, P. G., "A hierarchical model for concurrent material and topology optimisation of three dimensional structures" 35 (35): 107-115, 2008

    61 Xu, H., "A generalized dimension-reduction method for multidimensional integration in stochastic mechanics" 61 (61): 1992-2019, 2004

    62 Xiaodong, H., "A further review of eso type methods for topology optimization" 41 (41): 671-683, 2010

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