Senay Tewel-de

The calculation of low-Reynolds-number phenomena with a two-equation model of turbulence

International Journal of Heat and Mass Transfer, Jan 1, 1973

... and BE LAUNDER, A Reynolds stress model of turbulence and its application to thin shear flows... more

Low-Reynolds-number flow around an oscillating circular cylinder at low KeuleganCarpenter numbers

Journal of Fluid …, Jan 1, 1998

... Hence, time-dependent computations have to be carried out carefully at low Reynolds numbers .... more

Fluid particle accelerations in fully developed turbulence

Arxiv preprint physics/ …, Jan 1, 2000

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Micro-fluid flow in microchannel

Solid-State Sensors and …, Jan 1, 1995

(2) 64 A=- d 2 Re where: v is the flow velocity, d and 1 are the diameter and the length of the p... more

Fluid flow in micro-channels

International Journal of …, Jan 1, 2005

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Microdiffusers as dynamic passive valves for micropump applications

Sensors and Actuators A: Physical, Jan 1, 1998

... Micro System Technologies &#x27;96 Potsdam, Germany (Sept. 1719,1996), pp. 445450. XN J... more

Single-phase convective heat transfer in microchannels: a review of experimental results

International Journal of Thermal Sciences, Jan 1, 2004

A bibliographical review on the convective heat transfer through microchannels is presented. The ... more

Fluid micropumps based on rotary magnetic actuators

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Thermo-fluid dynamics of two-phase flow

... Page 2. THERMO-FLUID DYNAMICS OF TWO-PHASE FLOW Page 3. ... Professors N. Zuber and JM Delhay... more

Mathematical and numerical modeling of two-phase compressible flows with micro-inertia

Journal of Computational Physics, Jan 1, 2002

Flow and heat transfer characteristics of the evaporating extended meniscus in a micro-capillary channel

International journal of heat and mass transfer, Jan 1, 2003

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Biofluid dynamics at arterial bifurcations.

Critical reviews in biomedical engineering, Jan 1, 1992

Hemodynamics has long been suspected of being involved in arterial diseases, e.g., atherosclerosi... more Hemodynamics has long been suspected of being involved in arterial diseases, e.g., atherosclerosis. Seemingly good correlation between the atherosclerosis localization and the flow disturbance around bends and bifurcations in large arteries has prompted many studies of blood flow around those regions. This article reviews and critiques biofluid studies at various arterial bifurcations. Both experimental and theoretical models vary greatly in the major assumptions and parameters. The issues discussed include: possible errors from two-dimensional models, the validity of steady flow studies, the existence and influence of the secondary flow, effects of non-Newtonian blood rheology, influences from arterial wall distensibility, effects of the Reynolds number, effects of the area ratio, effects of the Womersley number, effects of corner curvatures, effects of bifurcation angle, errors in the measurement and calculation of wall shear rate, and the possible existence of turbulence.