Affiliation:
1. Department of Mechanical Engineering, Indian Institute of Technology Bombay, Mumbai 400076, India
Abstract
The present work is on Fluid flexible–Solid Interaction (FfSI), involving a recirculating flow-induced motion of a neutrally buoyant and deformable circular solid. For a Newtonian fluid flow and neo-Hookean flexible-solid deformation, a single FfSI solver—based on fully Eulerian and monolithic approaches—is used. The effect of Reynolds Number Re (20–500), volume fraction [Formula: see text] (1%–12%) of the solid, and its non-dimensional shear modulus [Formula: see text]) on transient/periodic flow-induced solid-motion and the associated FfSI analysis is presented. The solid undergoes a transient spiraling motion before attaining a periodic orbit-based limit cycle. The flow also attains the periodic state after the initial transients. Time-averaged flow velocity-magnitude ⟨[Formula: see text]⟩ surrounding the limit cycle increases with increasing Re, increasing [Formula: see text] and decreasing [Formula: see text]. Equivalent radius [Formula: see text] of the limit cycle and time-averaged velocity-magnitude ⟨[Formula: see text]⟩ of the centroid of the solid increase with increasing Re and decrease with decreasing [Formula: see text] (or increasing flexibility) and increasing volume fraction [Formula: see text] (or size) of the solid. Also, frequency [Formula: see text] of the limit cycle decreases with increasing Re and remains almost constant with [Formula: see text] and [Formula: see text]. With increasing [Formula: see text], the limit cycle undergoes a transition from the single loop to double loop beyond a critical volume fraction [Formula: see text]. A critical Reynolds number Rec, below which the periodic limit cycle collapses to a point, decreases with decreasing [Formula: see text]. Our findings will help in the prediction and control of the motion of the solid in a bounded fluid flow involving solids of varying flexibility, which is relevant to a wide range of industrial and biological applications.
Subject
Condensed Matter Physics,Fluid Flow and Transfer Processes,Mechanics of Materials,Computational Mechanics,Mechanical Engineering
Cited by
7 articles.
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