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Scott H. Woodward

Researcher at University at Buffalo

Publications -  20
Citations -  1320

Scott H. Woodward is an academic researcher from University at Buffalo. The author has contributed to research in topics: Turbulence & Reynolds number. The author has an hindex of 13, co-authored 20 publications receiving 1233 citations.

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Effects of arterial geometry on aneurysm growth: Three-dimensional computational fluid dynamics study

TL;DR: It is postulate that lateral saccular aneurysms located on more curved arteries are subjected to higher hemodynamic stresses, and the large impact zone at the distal side of theAneurysm neck correlates well with other findings, implicating this zone as the most likely site of aneurYSm growth or regrowth of treated lesions.
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Holographic particle image velocimetry: from film to digital recording

TL;DR: It is believed digital HPIV can revitalize holographic particle imaging and bring it into the mainstream in much the same way that digital PIV brought PIV into widespread use a decade ago.
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Experimental and numerical investigation of inertial particle clustering in isotropic turbulence

TL;DR: In this paper, the radial distribution function (RDF) has been calculated from the particle position field, which is a statistical measure of clustering, and the results provide important guidance on ways to improve the measurement.
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Validation of CFD simulations of cerebral aneurysms with implication of geometric variations.

TL;DR: This study aimed at validating the CFD methodology for studying cerebral aneurysms by using particle image velocimetry (PIV) measurements, with a focus on the effects of small geometric variations in aneurYSm models on the flow dynamics obtained with CFD.
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Dissipation rate estimation from PIV in zero-mean isotropic turbulence

TL;DR: In this paper, the authors apply particle image velocimetry (PIV) in an enclosed zero-mean turbulent flow chamber and investigate five methods for dissipation rate estimation, examining the influence of the PIV interrogation cell size and evaluating correction factors that account for errors related to measurement uncertainty and finite spatial resolution.