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Decomposition and optimization of linear structures using meta models
Lukas Krischer
,
Markus Zimmermann
Chair of Product Development and Lightweight Design
Technical University of Munich
Research output
:
Contribution to journal
›
Article
›
peer-review
14
Scopus citations
Overview
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Dive into the research topics of 'Decomposition and optimization of linear structures using meta models'. Together they form a unique fingerprint.
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Keyphrases
Metamodel
100%
Linear Structure
100%
Optimization Problem
66%
System Optimization
66%
Component Model
66%
Component Performance
66%
Stiffness Requirement
66%
Stiffness
33%
Mechanical Systems
33%
Computational Cost
33%
Stiffness Matrix
33%
Optimization Procedure
33%
Eigenvalues
33%
Optimization Scheme
33%
Eigenvector
33%
Performance Value
33%
Parameter Optimization
33%
Integration Effort
33%
Large-scale Problems
33%
Topology Optimization
33%
Two-component
33%
Distributed Optimization
33%
Constant Cross-section
33%
Complete Decoupling
33%
Component Optimization
33%
Varying Cross-section
33%
Computational Integration
33%
Mass Estimate
33%
Design Problems
33%
Independent Optimization
33%
Relevant Component
33%
Computer Science
Optimization Problem
100%
Component Model
100%
Eigenvalue
50%
Eigenvector
50%
Parametric Optimization
50%
Design Problem
50%
Topology Optimization
50%
Distributed Optimization
50%
Constant Cross Section
50%
Independent Optimization
50%
Computational Cost
50%
Stiffness Matrix
50%
Engineering
Rigidity
100%
Optimisation Problem
66%
Component Model
66%
Subproblem
66%
Optimisation Procedure
33%
Mechanical Systems
33%
Cross-Section Constant
33%
Linear Component
33%
Distributed Optimization
33%
Computational Cost
33%
Eigenvalue
33%
Cross Section
33%
Stiffness Matrix
33%
Eigenvector
33%
Design Problem
33%
Mathematics
Linear Structure
100%
Cross Section
100%
Subproblem
100%
Parametric
50%
Computational Cost
50%
Matrix (Mathematics)
50%
Topology
50%
Eigenvalue
50%
Eigenvector
50%