S
Scott J. Ormiston
Researcher at University of Manitoba
Publications - 69
Citations - 987
Scott J. Ormiston is an academic researcher from University of Manitoba. The author has contributed to research in topics: Laminar flow & Reynolds number. The author has an hindex of 16, co-authored 63 publications receiving 825 citations. Previous affiliations of Scott J. Ormiston include University of Waterloo.
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Experimental study of turbulent cross-flow in a staggered tube bundle using particle image velocimetry
TL;DR: In this article, a particle image velocimetry technique was employed to obtain detailed measurements in the bundle at inlet-velocity-based Reynolds numbers of 4800, 9300 and 14,400.
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Experimental and numerical investigation of turbulent cross-flow in a staggered tube bundle
TL;DR: In this paper, the results of measurements and numerical predictions of turbulent cross-flow in a staggered tube bundle were presented, and the experimental results revealed extremely high levels of turbulence production by the normal stresses, as well as regions of negative turbulence production.
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Analysis of laminar forced convection of air for crossflow in banks of staggered tubes
TL;DR: A finite-volume method with a nonorthogonal, boundary-fitted grid and co-located variable storage is used to solve the Navier-Stokes equations and energy conservation equation for a tube bundle with 10 longitudinal rows, including inlet and outlet sections.
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Three-dimensional analysis of fluid flow and heat transfer in single- and two-layered micro-channel heat sinks
TL;DR: In this article, a three-dimensional numerical analysis of laminar fluid flow and conjugate heat transfer has been conducted for single and two-layered micro-channel heat sinks.
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Three-dimensional thermal analysis of heat sinks with circular cooling micro-channels
TL;DR: In this paper, pressure drop and thermal characteristics of heat sinks with circular micro-channels are investigated using the continuum model consisting of the conventional Navier-Stokes equations and the energy conservation equation.