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A Chebyshev convex method for mid-frequency analysis of built-up structures with large convex uncertainties
by
Qin, Wu
, Yin, Hui
, Yu, D.J
, Shangguan, Wen-Bin
in
Acoustics
/ Algorithms
/ Approximation
/ Chebyshev approximation
/ Construction
/ Design optimization
/ Finite element method
/ Frequency analysis
/ Lagrange multiplier
/ Mathematical programming
/ Numerical methods
/ Parameter uncertainty
/ Polynomials
/ Response functions
/ Statistical energy analysis
/ Systems analysis
2020
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A Chebyshev convex method for mid-frequency analysis of built-up structures with large convex uncertainties
by
Qin, Wu
, Yin, Hui
, Yu, D.J
, Shangguan, Wen-Bin
in
Acoustics
/ Algorithms
/ Approximation
/ Chebyshev approximation
/ Construction
/ Design optimization
/ Finite element method
/ Frequency analysis
/ Lagrange multiplier
/ Mathematical programming
/ Numerical methods
/ Parameter uncertainty
/ Polynomials
/ Response functions
/ Statistical energy analysis
/ Systems analysis
2020
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While trying to remove the title from your shelf something went wrong :( Kindly try again later!
Do you wish to request the book?
A Chebyshev convex method for mid-frequency analysis of built-up structures with large convex uncertainties
by
Qin, Wu
, Yin, Hui
, Yu, D.J
, Shangguan, Wen-Bin
in
Acoustics
/ Algorithms
/ Approximation
/ Chebyshev approximation
/ Construction
/ Design optimization
/ Finite element method
/ Frequency analysis
/ Lagrange multiplier
/ Mathematical programming
/ Numerical methods
/ Parameter uncertainty
/ Polynomials
/ Response functions
/ Statistical energy analysis
/ Systems analysis
2020
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A Chebyshev convex method for mid-frequency analysis of built-up structures with large convex uncertainties
Journal Article
A Chebyshev convex method for mid-frequency analysis of built-up structures with large convex uncertainties
2020
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Overview
Purpose
This paper aims to develop an efficient numerical method for mid-frequency analysis of built-up structures with large convex uncertainties.
Design/methodology/approach
Based on the Chebyshev polynomial approximation technique, a Chebyshev convex method (CCM) combined with the hybrid finite element/statistical energy analysis (FE-SEA) framework is proposed to fulfil the purpose. In CCM, the Chebyshev polynomials for approximating the response functions of built-up structures are constructed over the uncertain domain by using the marginal intervals of convex parameters; the bounds of the response functions are calculated by applying the convex Monte–Carlo simulation to the approximate functions. A relative improvement method is introduced to evaluate the truncated order of CCM.
Findings
CCM has an advantage in accuracy over CPM when the considered order is the same. Furthermore, it is readily to consider the CCM with the higher order terms of the Chebyshev polynomials for handling the larger convex parametric uncertainty, and the truncated order can be effectively evaluated by the relative improvement method.
Originality/value
The proposed CCM combined with FE-SEA is the first endeavor to efficiently handling large convex uncertainty in mid-frequency vibro-acoustic analysis of built-up structures. It also has the potential to serve as a powerful tool for other kinds of system analysis when large convex uncertainty is involved.
Publisher
Emerald Publishing Limited,Emerald Group Publishing Limited
Subject
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