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I. Shevchuk (2009)
Convective Heat and Mass Transfer in Rotating Disk Systems
I. Shevchuk (2011)
Laminar Heat and Mass Transfer in Rotating Cone-and-Plate DevicesJournal of Heat Transfer-transactions of The Asme, 133
T. Cebeci, P. Bradshaw (1984)
Physical and Computational Aspects of Convective Heat Transfer
M. Mooney, R. Ewart (1934)
The Conicylindrical ViscometerPhysics, 5
I. Shevchuk (2002)
Laminar Heat Transfer in a Rotating Disk under Conditions of Forced Air Impingement Cooling: Approximate Analytical SolutionHigh Temperature, 40
M. Fewell, J. Hellums (1977)
The Secondary Flow of Newtonian Fluids in Cone‐and‐Plate Viscometers, 21
I. Shevchuk (2001)
Effect of the Wall Temperature on Laminar Heat Transfer in a Rotating Disk: An Approximate Analytical SolutionHigh Temperature, 39
M. Buschmann, Peter Dieterich, Nikolaus Adams, Hans-J. Schnittler (2005)
Analysis of flow in a cone-and-plate apparatus with respect to spatial and temporal effects on endothelial cells.Biotechnology and bioengineering, 89 5
H. Schlichting (1955)
Boundary Layer Theory
A. Oppenheim (2006)
Self-Similar Solution
J. Owen (1994)
Flow and heat transfer in rotating-disc systems
M. Buschmann (2002)
A solution for the flow between a cone and a plate at low Reynolds numberJournal of Thermal Science, 11
I. Shevchuk (2004)
A Self-Similar Solution of Navier–Stokes and Energy Equations for Rotating Flows between a Cone and a DiskHigh Temperature, 42
By Sdougos, S. Bussolari, C. Dewey (1984)
Secondary flow and turbulence in a cone-and-plate deviceJournal of Fluid Mechanics, 138
L. Dorfman, N. Kemmer (1963)
Hydrodynamic resistance and the heat loss of rotating solids
P. Sucosky, Muralidhar Padala, A. Elhammali, Kartik Balachandran, H. Jo, A. Yoganathan (2008)
Design of an ex vivo culture system to investigate the effects of shear stress on cardiovascular tissue.Journal of biomechanical engineering, 130 3
I. Shevchuk (2004)
Laminar Heat Transfer of a Swirled Flow in a Conical Diffuser. Self-similar SolutionFluid Dynamics, 39
I. Shevchuk (1998)
SIMULATION OF HEAT TRANSFER IN A ROTATING DISK : THE EFFECT OF APPROXIMATION OF THE TANGENT OF THE ANGLE OF FLOW SWIRLINGHigh Temperature, 36
[This chapter focuses on laminar flow, heat and mass transfer between a disk and a cone that touches the disk with its apex. It comprises such geometries as “rotating cone—stationary disk”, “rotating disk—stationary cone”, “co-rotating or contra-rotating disk and cone” and “non-rotating conical diffuser”. The influence of the boundary conditions and various Prandtl/Schmidt numbers on the pressure, velocity and temperature profiles, as well as on the Nusselt/Sherwood numbers was revealed. Novel is the section describing effects of the Prandtl and Schmidt numbers, as well as a review of the relevant recently published works. In Chap. 6, results of different authors for the problems of convective heat and mass transfer for the Prandtl and Schmidt numbers larger than unity are critically analysed and generalized. Chapter 6 presents original theoretical models of the author developed for naphthalene sublimation in air and electrochemical problems. In the integral method of the author, effects of large Prandtl and Schmidt numbers are taken into account.]
Published: Jul 25, 2015
Keywords: Nusselt Number; Radial Velocity; Tangential Velocity; Schmidt Number; Disk Surface
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