Reliability-based topology optimization using stochastic response surface method with sparse grid design

DOI10.1155/2015/487686zbMath1394.74145OpenAlexW1862636205WikidataQ59118717 ScholiaQ59118717MaRDI QIDQ1665801

Y. Aharonov

Publication date: 27 August 2018

Published in: Mathematical Problems in Engineering (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1155/2015/487686

Mathematics Subject Classification ID

Stochastic programming (90C15) Topological methods for optimization problems in solid mechanics (74P15)

Related Items (6)

Boundary Element Method applied to decision-making problems involving geometric variabilities in topology optimization ⋮ SVR-TO-APMA: hybrid efficient modelling and topology framework for stable topology optimization with accelerated performance measure approach ⋮ Efficient two-phase approach to reliability-based discrete variable topology optimization of continuum structures with multimodal distributions ⋮ STO-DAMV: sequential topology optimization and dynamical accelerated mean value for reliability-based topology optimization of continuous structures ⋮ Layout design of stiffened plates for large-scale box structure under moving loads based on topology optimization ⋮ Sequential Stochastic Response Surface Method Using Moving Least Squares-Based Sparse Grid Scheme for Efficient Reliability Analysis

Uses Software

• ESOFRAME

Cites Work

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• Continuum topology optimization with non-probabilistic reliability constraints based on multi-ellipsoid convex model
• Component and system reliability-based topology optimization using a single-loop method
• Reliability-based topology optimization using a standard response surface method for three-dimensional structures
• Single-loop system reliability-based topology optimization considering statistical dependence between limit-states
• Non-probabilistic reliability-based topology optimization of geometrically nonlinear structures using convex models
• A level set method for reliability-based topology optimization of compliant mechanisms
• On the multi-level splitting of finite element spaces
• Generating optimal topologies in structural design using a homogenization method
• Numerical integration using sparse grids
• The method of moving asymptotes—a new method for structural optimization

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