2017
DOI: 10.1155/2017/2571253
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Bifurcation Analysis with Aerodynamic-Structure Uncertainties by the Nonintrusive PCE Method

Abstract: An aeroelastic model for airfoil with a third-order stiffness in both pitch and plunge degree of freedom (DOF) and the modified Leishman–Beddoes (LB) model were built and validated. The nonintrusive polynomial chaos expansion (PCE) based on tensor product is applied to quantify the uncertainty of aerodynamic and structure parameters on the aerodynamic force and aeroelastic behavior. The uncertain limit cycle oscillation (LCO) and bifurcation are simulated in the time domain with the stochastic PCE method. Bifu… Show more

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Cited by 3 publications
(3 citation statements)
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“…ρðw, x 1 ðkÞÞ and zðw, x 1 ðkÞÞ correspond to the two aspects, respectively. In addition, when the pitching motion with a high angle of attack is carried out at a low Mach number, the separation and reattachment between the flow and wing surface will be delayed, which will bring additional aerodynamic force called "overshoot" [25,53]. Here, the influence of "overshoot" is represented by z lma ðw, x 1 ðkÞÞ.…”
Section: Nonlinear Correction Model Based On Flow Separationmentioning
confidence: 99%
“…ρðw, x 1 ðkÞÞ and zðw, x 1 ðkÞÞ correspond to the two aspects, respectively. In addition, when the pitching motion with a high angle of attack is carried out at a low Mach number, the separation and reattachment between the flow and wing surface will be delayed, which will bring additional aerodynamic force called "overshoot" [25,53]. Here, the influence of "overshoot" is represented by z lma ðw, x 1 ðkÞÞ.…”
Section: Nonlinear Correction Model Based On Flow Separationmentioning
confidence: 99%
“…Hence, a TP might be much closer to the current system state than expected from the 'best estimate' model parameters [24]. Only recently, this link between parametric uncertainty and bifurcations has emerged as a sub-area within the theory of nonlinear dynamics [25][26][27][28], with methods being developed for applications in fields including aerospace engineering [29,30] and biomedical science [31]. Studies in the climate domain have been limited; however [16,21,22] show the possibility of AMOC collapse in certain parameter regimes of simple and intermediate-complexity climate models.…”
Section: Introductionmentioning
confidence: 99%
“…In [23], polynomial chaos based approaches have been developed to generate probabilistic fixed point stability diagrams in the context of heart rhythm dynamics for given probability distributions. In [31], the authors analyse how uncertainty in aerodynamic and structure parameters affects the bifurcation position.…”
Section: Introductionmentioning
confidence: 99%