A density-based boundary evolving method for buckling-induced design under large deformation
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Publication:6553324
DOI10.1002/nme.6599zbMATH Open1548.74534MaRDI QIDQ6553324
Publication date: 11 June 2024
Published in: International Journal for Numerical Methods in Engineering (Search for Journal in Brave)
Bifurcation and buckling (74G60) Topological methods for optimization problems in solid mechanics (74P15)
Cites Work
- Recent development in structural design and optimization
- Efficient topology optimization in MATLAB using 88 lines of code
- Generating optimal topologies in structural design using a homogenization method
- Structural optimization using sensitivity analysis and a level-set method.
- A level-set method for shape optimization.
- Interpolation scheme for fictitious domain techniques and topology optimization of finite strain elastic problems
- Topology optimization of geometrically nonlinear structures based on an additive hyperelasticity technique
- A level set method for structural topology optimization.
- Explicit structural topology optimization under finite deformation via moving morphable void (MMV) approach
- Topology optimization for energy dissipation design of lattice structures through snap-through behavior
- Adaptive multi-material topology optimization with hyperelastic materials under large deformations: a virtual element approach
- Level-set topology optimization considering nonlinear thermoelasticity
- A stabilisation approach for topology optimisation of hyperelastic structures with the SIMP method
- Adaptive mesh refinement for topology optimization with discrete geometric components
- Stress-related topology optimization of shell structures using IGA/TSA-based moving morphable void (MMV) approach
- Topology optimization design of stretchable metamaterials with Bézier skeleton explicit density (BSED) representation algorithm
- Topology optimization based on deep representation learning (DRL) for compliance and stress-constrained design
- Multi-material topology optimization of lattice structures using geometry projection
- Explicit three dimensional topology optimization via moving morphable void (MMV) approach
- Stress-based topology optimization with discrete geometric components
- Stiffness optimization of non-linear elastic structures
- A moving morphable void (MMV)-based explicit approach for topology optimization considering stress constraints
- Layout design of a bi-stable cardiovascular stent using topology optimization
- Toward the topology design of mechanisms that exhibit snap-through behavior
- Discrete approximations related to nonlinear theories of solids
- Geometric design of arbitrarily curved bi-stable deployable arches with discrete joint size
- A volumetric integral radial basis function method for time-dependent partial differential equations. I. Formulation
- A theory of large elastic deformation.
- A geometry projection method for continuum-based topology optimization with discrete elements
- The GDC method as an orthogonal arc-length method
- An arc-length method including line searches and accelerations
- A fast incremental/iterative solution procedure that handles “snap-through”
- Exponential convergence andH-c multiquadric collocation method for partial differential equations
- Numerical methods for the topology optimization of structures that exhibit snap-through
- A unified approach for topology optimization with local stress constraints considering various failure criteria: von Mises, Drucker–Prager, Tresca, Mohr–Coulomb, Bresler– Pister and Willam–Warnke
- The Application of Newton’s Method to the Problem of Elastic Stability
- Topology optimization of nonlinear elastic structures and compliant mechanisms
- Linear and nonlinear topology optimization design with projection-based ground structure method (P-GSM)
- A Heaviside function-based density representation algorithm for truss-like buckling-induced mechanism design
- A geometric projection method for designing three-dimensional open lattices with inverse homogenization
- Micro-macro concurrent topology optimization for nonlinear solids with a decoupling multiscale analysis
- A geometry projection method for the topology optimization of curved plate structures with placement bounds
- Topology optimization of finite strain viscoplastic systems under transient loads
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