2017
DOI: 10.1016/j.jcp.2017.06.047
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A moving control volume approach to computing hydrodynamic forces and torques on immersed bodies

Abstract: We present a moving control volume (CV) approach to computing hydrodynamic forces and torques on complex geometries. The method requires surface and volumetric integrals over a simple and regular Cartesian box that moves with an arbitrary velocity to enclose the body at all times. The moving box is aligned with Cartesian grid faces, which makes the integral evaluation straightforward in an immersed boundary (IB) framework. Discontinuous and noisy derivatives of velocity and pressure at the fluid-structure inte… Show more

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Cited by 28 publications
(11 citation statements)
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References 60 publications
(158 reference statements)
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“…The mesh resolution on the cylinder surface is approximately 0.01D. We validate the results of our simulation by comparing the evolution of the drag coefficient with the numerical results of Bergmann and Iollo [55] and Nangia et al [50]. The drag coefficient along the flow direction is defined as…”
Section: Impulsive Flow Over a Cylindersupporting
confidence: 53%
See 1 more Smart Citation
“…The mesh resolution on the cylinder surface is approximately 0.01D. We validate the results of our simulation by comparing the evolution of the drag coefficient with the numerical results of Bergmann and Iollo [55] and Nangia et al [50]. The drag coefficient along the flow direction is defined as…”
Section: Impulsive Flow Over a Cylindersupporting
confidence: 53%
“…These coefficients are defined analogous to C D by using horizontal component of viscous and pressure forces, respectively. Note that both prior studies [55,50] compute the net hydrodynamic force on the body in an extrinsic manner, i.e. indirectly through momentumconservation principle, whereas we compute it directly in an intrinsic manner by integrating the hydrodynamic stress tensor on the surface of the body.…”
Section: Impulsive Flow Over a Cylindermentioning
confidence: 99%
“…This formulation can be extended to treat structures with prescribed deformational kinematics, including both rigid and deforming bodies (Glowinski et al 1999, Patankar et al 2000, Sharma & Patankar 2005, Apte et al 2009, Shirgaonkar et al 2009, Bhalla et al 2013, Balboa Usabiaga et al 2016, Nangia et al 2017b).…”
Section: Constrained Kinematicsmentioning
confidence: 99%
“…The fluid-induced torque can be determined in a similar manner; however, we do not consider it in this work (see Ref. [32] for more details on the torque computation).…”
Section: Governing Equationsmentioning
confidence: 99%