2018 Fluid Dynamics Conference 2018
DOI: 10.2514/6.2018-3398
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Aero-thermo-elastic Simulation of Shock-Boundary Layer Interaction over a Compliant Surface

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Cited by 10 publications
(4 citation statements)
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“…They found self-sustained oscillations of the structure and showed that the dynamic pressure necessary decreases with increasing shock strength. Another recent numerical study on FSI with laminar SWBLI was done by [49]. They observed self-excited oscillations which increased in amplitude with increase of incident shock strength.…”
Section: Fsi and Swblimentioning
confidence: 97%
“…They found self-sustained oscillations of the structure and showed that the dynamic pressure necessary decreases with increasing shock strength. Another recent numerical study on FSI with laminar SWBLI was done by [49]. They observed self-excited oscillations which increased in amplitude with increase of incident shock strength.…”
Section: Fsi and Swblimentioning
confidence: 97%
“…The boundary conditions for the leading and trailing edges are specified as pinned. The final discretized structural dynamic equations can be written in the following form of (11) where   M denotes the mass matrix,   C denotes the damping matrix,   K denotes the stiffness matrix, and F denotes the loads vector. u is the structural deformation vector.…”
Section: Structure Modelingmentioning
confidence: 99%
“…In addition, the laminar cases [10] showed the coupling of boundary layer instabilities with higher-order structure modes, and complex non-periodic self-excited oscillations of multiple higher frequencies were observed. Shahriar et al [11] also studied the shock wave laminar boundary layer interaction over a compliant surface, and effects of different thermal boundary conditions were investigated. Building on Visbal's work [9], Boyer et al [12] examined the features of shock-induced panel flutter in three-dimensional inviscid flow and found very similar dynamic characteristics near the centerline.…”
Section: Introductionmentioning
confidence: 99%
“…To predict aerodynamic forces acting on a deforming structure, simplified formulations based on piston, Van Dyke and shock-expansion theories are common for quasi-steady interactions, due to the minimal computational cost (Brouwer & McNamara, 2019;McNamara & Friedmann, 2007;. For higher physical fidelity, prior studies have resorted to solving the inviscid Euler flow equations (Visbal, 2012) or the Navier-Stokes equations via Reynolds-averaged Navier-Stokes (RANS) approaches (Gogulapati et al, 2014;Shahriar, Shoele, & Kumar, 2018;Visbal, 2014;Yao, Zhang, & Liu, 2017), detached-eddy simulations (Gan & Zha, 2016), large-eddy simulation (LES) (Borazjani & Akbarzadeh, 2020;Pasquariello et al, 2015) or direct numerical simulation (Shinde, McNamara, Gaitonde, Barnes & Visbal, 2018), coupled with structural solvers (Schemmel, Collins, Bhushan, & Bhatia, 2020). Although attractive from a computational cost standpoint, RANS approaches cannot accurately predict strong flow separation and associated low-frequency dynamics in STBLIs (Sadagopan, Huang, Xu, & Yang, 2021).…”
Section: Introductionmentioning
confidence: 99%