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A high-fidelity numerical study on the propulsive performance of pitching flexible plates

TLDR
In this article, the authors employed a body-conforming fluid-structure interaction solver for a high-fidelity numerical study of three-dimensional pitching flexible plates with varying flexibility and trailing edge shapes.
Abstract
In this paper, we numerically investigate the propulsive performance of three-dimensional pitching flexible plates with varying flexibility and trailing edge shapes. We employ our recently developed body-conforming fluid-structure interaction solver for our high-fidelity numerical study. To eliminate the effect of other geometric parameters, only the trailing edge angle is varied from 45 ° (concave plate), 90 ° (rectangular plate) to 135 ° (convex plate) while maintaining the constant area of the flexible plate. For a wide range of flexibility, three distinctive flapping motion regimes are classified based on the variation of the flapping dynamics: (i) low bending stiffness K B low, (ii) moderate bending stiffness K B moderate near resonance, and (iii) high bending stiffness K B high. We examine the impact of the frequency ratio f * defined as the ratio of the natural frequency of the flexible plate to the actuated pitching frequency. Through our numerical simulations, we find that the global maximum mean thrust occurs near f * ≈ 1 corresponding to the resonance condition. However, the optimal propulsive efficiency is achieved around f * = 1.54 instead of the resonance condition. While the convex plate with low and high bending stiffness values shows the best performance, the rectangular plate with moderate K B moderate is the most efficient propulsion configuration. To examine the flow features and the correlated structural motions, we employ the sparsity-promoting dynamic mode decomposition. We find that the passive deformation induced by the flexibility effect can help in redistributing the pressure gradient, thus, improving the efficiency and the thrust production. A momentum-based thrust evaluation approach is adopted to link the temporal and spatial evolution of the vortical structures with the time-dependent thrust. When the vortices detach from the trailing edge, the instantaneous thrust shows the largest values due to the strong momentum change and convection process. Moderate flexibility and convex shape help to transfer momentum to the fluid, thereby improving the thrust generation and promoting the transition from drag to thrust. The increase in the trailing edge angle can broaden the range of flexibility that produces positive mean thrust. The role of added mass effect on the thrust generation is quantified for different pitching plates and the bending stiffness. These findings are of great significance to the optimal design of propulsion systems with flexible wings.

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Journal ArticleDOI

The linear-time-invariance notion to the Koopman analysis: The architecture, pedagogical rendering, and fluid–structure association

- 01 Dec 2022 - 
TL;DR: Li et al. as discussed by the authors developed the Koopman-LTI architecture to associate fluid excitation and structure surface pressure by matching koopman eigen tuples, establishing fluid structure correspondences that examine fluid-structure interactions at new angles.
Journal ArticleDOI

Influence of flexible fins on vortex-induced load over a circular cylinder at low Reynolds number

TL;DR: In this paper, the effect of fin flexibility on the performance with regard to vortex-induced forces by varying non-dimensional flexural rigidity, KB∈ [0.01, 10], of the fin was analyzed.
Journal ArticleDOI

Koopman analysis by the dynamic mode decomposition in wind engineering

TL;DR: The Dynamic Mode Decomposition (DMD) has been extensively applied in wind tunnel experiments as mentioned in this paper , and it has been shown to have a strong connection to four fundamental mathematical principles, namely the Koopman theory, the Fourier and Laplace transform, the proper orthogonal decomposition, and machine learning.
Journal ArticleDOI

Interplay of chordwise stiffness and shape on performance of self-propelled flexible flapping plate

TL;DR: In this paper, the locomotion of a flapping flexible plate with different shapes and non-uniform chordwise stiffness distribution in a stationary fluid is studied numerically, and the normalized effective bending stiffness for three-dimensional plates with arbitrary stiffness distribution and shape parameters is proposed.
Journal ArticleDOI

Effects of gradual flexibility and trailing edge shape on propulsive performance of pitching fins

TL;DR: In this paper, the authors investigated the effects of the fin concavity and flexibility on propulsive performance and vortex dynamics and found that the flexible fin shape always outperforms the concave shape.
References
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Journal ArticleDOI

Oscillating foils of high propulsive efficiency

TL;DR: In this article, the phase angle between transverse oscillation and angular motion is the critical parameter affecting the interaction of leading-edge and trailing-edge vorticity, as well as the efficiency of propulsion.
Journal ArticleDOI

Recent progress in flapping wing aerodynamics and aeroelasticity

TL;DR: In this article, a review of the recent progress in flapping wing aerodynamics and aeroelasticity is presented, where it is realized that a variation of the Reynolds number (wing sizing, flapping frequency, etc.) leads to a change in the leading edge vortex (LEV) and spanwise flow structures, which impacts the aerodynamic force generation.
Journal ArticleDOI

Passive and Active Flow Control by Swimming Fishes and Mammals

TL;DR: The vortex wake shed by the tail differs between eel-like fishes and fishes with a discrete narrowing of the body in front of the tail, and three-dimensional effects may play a major role in determining wake structure in most fishes.
Journal ArticleDOI

Sparsity-promoting dynamic mode decomposition

TL;DR: In this paper, a sparsity-promoting variant of the standard dynamic mode decomposition (DMD) algorithm is developed, where sparsity is induced by regularizing the least-squares deviation between the matrix of snapshots and the linear combination of DMD modes with an additional term that penalizes the l 1-norm of the vector of the DMD amplitudes.
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