1999
DOI: 10.1006/jfls.1999.0242
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Proper Orthogonal Decomposition of Random Wind Pressure Field

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Cited by 160 publications
(66 citation statements)
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“…However, it is not suitable to expanding the time-series data of wind pressure in this way. By using the first M orthonormal eigenvectors obtained by POD as a coordinate system and utilizing their orthogonality, expanding wind pressure data to each point on the whole surface can be carried out within an acceptable error [8], i.e., the expanded wind pressure field can be expressed as [9] 1 ( ) A full linear or non-linear time-history analysis using the measured wind tunnel data is the most accurate method for analysis of strength, deformation and stability of spatial structures. However, because it is very time-consuming, it is suitable primarily for final analysis.…”
Section: Dynamic Time-history Analysis For Wind-induced Responsesmentioning
confidence: 99%
“…However, it is not suitable to expanding the time-series data of wind pressure in this way. By using the first M orthonormal eigenvectors obtained by POD as a coordinate system and utilizing their orthogonality, expanding wind pressure data to each point on the whole surface can be carried out within an acceptable error [8], i.e., the expanded wind pressure field can be expressed as [9] 1 ( ) A full linear or non-linear time-history analysis using the measured wind tunnel data is the most accurate method for analysis of strength, deformation and stability of spatial structures. However, because it is very time-consuming, it is suitable primarily for final analysis.…”
Section: Dynamic Time-history Analysis For Wind-induced Responsesmentioning
confidence: 99%
“…A comprehensive review on the subject is available in Solari et al (2005). Lumley (1970) and Armitt (1968) introduced this technique to address turbulence and wind-related problems, respectively, and it was later used by many researchers in describing pressure fluctuations on buildings and structures and a host of wind-related problems (e.g., Lee 1975; Kareem and Cermak 1984;Holmes 1992;Kareem 1999;Tamura et al 1999;Carassale et al 2001). In stochastic structural mechanics, the POD technique based on the covariance matrix has been utilized for the simulation of spatially varying correlated random variables (e.g., Yamazaki and Shinozuka 1990), stochastic finite element analysis (e.g., Ghanem and Spanos 1991), and stochastic dynamics (Li and Kareem 1989, 1995, Vasta and Schueller 2000.…”
Section: Proper Orthogonal Decompositionmentioning
confidence: 99%
“…This reduced-order representation, of course, must warrant that the important characteristics of the random field and related quantities remain unchanged, or the modification resulting from the approximate representation is acceptable. Several studies on the covariance matrix-based POD technique have demonstrated that truncating higher wind loading modes helps to expedite computations of global wind loads and their effects, e.g., Tamura et al 1999;Chen and Kareem 2000. However, truncation of higher modes may not work effectively in the case of local response, which may lead to an underestimation of the local wind loads and their effects (Chen and Kareem 2005).…”
Section: Proper Orthogonal Decompositionmentioning
confidence: 99%
“…A comprehensive review on the subject is available in Solari et al (2005). Lumley (1970) and Armitt (1968) introduced this technique to address turbulence and wind-related problems, respectively, and it was later used by many researchers in describing pressure fluctuations on buildings and structures and a host of wind-related problems (e.g.,Lee 1975; Kareem and Cermak 1984; Holmes 1992; Kareem 1999; Tamura et al 1999;Carassale et al 2001). In stochastic structural mechanics, the POD technique based on the covariance matrix has been utilized for the simulation of spatially varying correlated random variables (e.g.,Yamazaki and Shinozuka 1990), stochastic finite element analysis (e.g.,Ghanem and Spanos 1991), and stochastic dynamics (Li and Kareem 1989, Vasta and Schueller 2000.…”
Section: Proper Orthogonal Decompositionmentioning
confidence: 99%