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J. H. Nie

Researcher at Missouri University of Science and Technology

Publications -  10
Citations -  286

J. H. Nie is an academic researcher from Missouri University of Science and Technology. The author has contributed to research in topics: Reynolds number & Laminar flow. The author has an hindex of 6, co-authored 7 publications receiving 271 citations.

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Reverse flow regions in three-dimensional backward-facing step flow

TL;DR: In this article, the authors performed laser-Doppler velocity measurements adjacent to the bounding walls of 3D backward-facing step flow for the purpose of mapping the boundaries of the reverse flow regions that develop in this geometry (adjacent to the sidewalls, the flat wall and the stepped wall) as a function of the Reynolds number.
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Measurements in three-dimensional laminar separated flow

TL;DR: In this paper, velocity measurements are reported for three-dimensional laminar separated airflow adjacent to a backward-facing step using two-component laser Doppler velocimeter.
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Reattachment of Three-Dimensional Flow Adjacent to Backward-Facing Step

TL;DR: In this paper, the feasibility of utilizing the two-dimensional flow definition and the limiting streamline definition for identifying the reattachment line/region was examined, and the use of the region that identifies the location on a plane adjacent to the stepped wall where the gradient of the mean streamwise velocity component is zero (∂u/∂y| y=0 = 0) is recommended for code and apparatus validation of three-dimensional separated flow.
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Convection in laminar three-dimensional separated flow

TL;DR: In this paper, the Nusselt number and the friction coefficient on all of the bounding walls of laminar three-dimensional forced convection flow adjacent to backward-facing step in a rectangular duct are reported.
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Bifurcated three-dimensional forced convection in plane symmetric sudden expansion

TL;DR: Simulations of bifurcated three-dimensional laminar forced convection in horizontal duct with plane symmetric sudden expansion are presented in this paper to illustrate the effects of flow partitioning on temperature and heat transfer distributions.