2021
DOI: 10.1007/s00158-021-03122-8
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Non-probabilistic reliability-based robust design of micro-scale topology optimization (NRRD-MTO) for structural vibro-acoustic problem under harmonic excitation and natural frequency constraints

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Cited by 15 publications
(2 citation statements)
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“…In the case of an uncertain parameter's interval vector αiI$$ {\alpha}_i^I $$, if ω()αiI$$ \omega \left({\alpha}_i^I\right) $$ equals αtrue‾iαtrue_itrueαi+α_i$$ \frac{{\overline{\alpha}}_i-{\underset{\_}{\alpha}}_i}{\left|{\overline{\alpha}}_i+{\underset{\_}{\alpha}}_i\right|} $$, ω()αiI$$ \omega \left({\alpha}_i^I\right) $$ is called the uncertainty of a parameter interval vector αiI$$ {\alpha}_i^I $$, which is used to quantitatively represent the uncertainty level of the interval variable 49 . The Load identification code with LPIM can be seen in Table 1.…”
Section: Multisource Uncertain Dynamic Load Reconstruction With Nonli...mentioning
confidence: 99%
See 1 more Smart Citation
“…In the case of an uncertain parameter's interval vector αiI$$ {\alpha}_i^I $$, if ω()αiI$$ \omega \left({\alpha}_i^I\right) $$ equals αtrue‾iαtrue_itrueαi+α_i$$ \frac{{\overline{\alpha}}_i-{\underset{\_}{\alpha}}_i}{\left|{\overline{\alpha}}_i+{\underset{\_}{\alpha}}_i\right|} $$, ω()αiI$$ \omega \left({\alpha}_i^I\right) $$ is called the uncertainty of a parameter interval vector αiI$$ {\alpha}_i^I $$, which is used to quantitatively represent the uncertainty level of the interval variable 49 . The Load identification code with LPIM can be seen in Table 1.…”
Section: Multisource Uncertain Dynamic Load Reconstruction With Nonli...mentioning
confidence: 99%
“…is called the uncertainty of a parameter interval vector 𝛼 I i , which is used to quantitatively represent the uncertainty level of the interval variable. 49 The Load identification code with LPIM can be seen in Table 1.…”
Section: Interval Vertex Solution Theorem For Quantification Of Load ...mentioning
confidence: 99%