Topology optimization of functionally graded anisotropic composite structures using homogenization design method

DOI10.1016/j.cma.2020.113220zbMath1506.74282OpenAlexW3039290975MaRDI QIDQ2236163

Seungjae Min, Jaewook Lee, Jeonghoon Yoo, Ercan M. Dede, Tsuyoshi Nomura, Dong-Jin Kim

Publication date: 22 October 2021

Published in: Computer Methods in Applied Mechanics and Engineering (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.cma.2020.113220

zbMATH Keywords

topology optimizationcompliance minimizationhomogenization design methodfunctionally graded anisotropic composite

Mathematics Subject Classification ID

Anisotropy in solid mechanics (74E10) Composite and mixture properties (74E30) Topological methods for optimization problems in solid mechanics (74P15)

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Cites Work

• Unnamed Item
• Layout and material gradation in topology optimization of functionally graded structures: a global-local approach
• Optimization formulations for the maximum nonlinear buckling load of composite structures
• Heaviside projection based topology optimization by a PDE-filtered scalar function
• Generating optimal topologies in structural design using a homogenization method
• A homogenization method for shape and topology optimization
• Free material optimization via mathematical programming
• Composite structures optimization using sequential convex programming
• Material interpolation schemes in topology optimization
• Multiphase composites with extremal bulk modulus
• A multi-resolution method for 3D multi-material topology optimization
• Multi-component topology and material orientation design of composite structures (MTO-C)
• Functionally graded lattice structure topology optimization for the design of additive manufactured components with stress constraints
• VCUT level set method for topology optimization of functionally graded cellular structures
• Topology optimization of functionally-graded lattice structures with buckling constraints
• Topology optimization of modulated and oriented periodic microstructures by the homogenization method
• Graded-material design based on phase-field and topology optimization
• Topology optimization for functionally graded cellular composites with metamaterials by level sets
• A Class of Globally Convergent Optimization Methods Based on Conservative Convex Separable Approximations
• Filters in topology optimization based on Helmholtz-type differential equations
• A bi-value coding parameterization scheme for the discrete optimal orientation design of the composite laminate
• General topology optimization method with continuous and discrete orientation design using isoparametric projection
• Discrete material optimization of general composite shell structures
• The method of moving asymptotes—a new method for structural optimization
• A review of homogenization and topology optimization I—homogenization theory for media with periodic structure
• Multiphase topology optimization with a single variable using the phase‐field design method
• Achieving minimum length scale in topology optimization using nodal design variables and projection functions