Strong Transient Effects of the Flow Around a Harmonically Plunging Naca0012 Airfoil at Low Reynolds Numbers

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Date

2015

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Volume Title

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Springer

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Yes

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Abstract

Abstract The flow pattern around a NACA0012 airfoil undergoing harmonic plunging motion corresponding to the deflected wake phenomenon reported by Jones and Platzer (Exp Fluids 46:799–810, 2009) is investigated in detail using direct numerical simulations. An arbitrary Lagrangian–Eulerian formulation based on an unstructured side-centered finite volume method is utilized in order to solve the incompressible unsteady Navier–Stokes equations. The Reynolds number is chosen to be 252, and the reduced frequency of plunging motion (k = 2?fc/U?) and the plunge amplitude non-dimensionalized with respect to chord are set to be 12.3 and 0.12, respectively, as in the experimental study of Jones and Platzer (2009). The present numerical simulations reveal a highly persistent transient effect, and it takes two orders of magnitude larger duration than the heave period to reach the time-periodic state. In addition, the three-dimensional simulation reveals that the flow field is three-dimensional for the parameters used herein. The calculation reproduces the deflected wake and shows a good agreement with the experimental wake pattern. The instantaneous vorticity contours, finite-time Lyapunov exponent fields and particle traces are presented along with the aerodynamic parameters including the lift and thrust coefficients.

Description

Ünal, M. Fevzi (MEF Author) -- 13.Eylül.2016 tarihine kadar yazar sürümüne erişim kısıtı vardır.

Keywords

Transient effects, Plunging naca0012 airfoil, Deflected wake, Ale methods, Transient Effects, Deflected Wake, Plunging NACA0012 Airfoil, ALE Methods

Turkish CoHE Thesis Center URL

Fields of Science

0103 physical sciences, 0101 mathematics, 01 natural sciences

Citation

Yücel, S. B., Şahin, M., & Ünal, M. F. (2015). Strong transient effects of the flow around a harmonically plunging NACA0012 airfoil at low Reynolds numbers. Theoretical and Computational Fluid Dynamics. 29(5), 391-412. http://dx.doi.org/10.1007/s00162-015-0363-8

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Q2

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Q2
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1

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Theoretical and Computational Fluid Dynamics

Volume

29

Issue

5

Start Page

391

End Page

412
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CrossRef : 1

Scopus : 2

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Mendeley Readers : 10

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2

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405

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30

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