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Energy and Buildings
Volume 38, Issue 5, May 2006, Pages 502-514
 
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doi:10.1016/j.enbuild.2005.08.009    
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Copyright © 2005 Elsevier B.V. All rights reserved.

Model-based analysis and simulation of regenerative heat wheel

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Zhuang Wua, Roderick V.N. Melnikb, Corresponding Author Contact Information, E-mail The Corresponding Author and Finn Borupc

aDepartment of Control Engineering, Aalborg University, Fredrik Bajers Vej 7C, Aalborg, DK-9220, Denmark

bMathematical Modelling and Computational Sciences, Wilfrid Laurier University, 75 University Avenue West, Waterloo, ON, Canada N2L 3C5

cOJ Electronics A/S, Stenager 13B, Sønderborg DK6400, Denmark


Received 26 April 2005; 
revised 18 August 2005; 
accepted 22 August 2005. 
Available online 16 November 2005.

Abstract

The rotary regenerator (also called the heat wheel) is an important component of energy intensive sectors, which is used in many heat recovery systems. In this paper, a model-based analysis of a rotary regenerator is carried out with a major emphasis given to the development and implementation of mathematical models for the thermal analysis of the fluid and wheel matrix. The effect of heat conduction in the direction of the fluid flow is taken into account and the influence of variations in rotating speed of the wheel as well as other characteristics (ambient temperature, airflow and geometric size) on dynamic responses are analysed. The numerical results are compared with experimental measurements and with theoretical predications of energy efficiencies.

Keywords: Heat recovery systems; Heat transfer in rotary regenerators; Numerical methods; Modeling

Nomenclature

A
heat flow cross-area (m2)
Aw
cross-area of matrix (m2)
Bw
width of the surface through which heat transfer (m)
cp
specific heat at constant pressure (J/(kg °C))
C
flow stream thermal capacity rate of one side (J/(s °C))
Cr
ratio of heat capacity of the matrix to the minimum air heat capacity rate in a rotary air-to-air heat exchanger, thermal capacitance
d
diameter of flute (m)
D
inside diameter of the circular tube on one side estimated by all the free-flow flute (m)
h
convective heat transfer coefficient of fluid flow (W/(m2 °C))
k
thermal conductivity (W/(m °C))
L
length of heat wheel (m)
View the MathML source
mass flow rate (kg/s)
M
mass (kg)
Nu
Nusselt number
NTU
number of transfer unit
Pr
Prandtl number
q
heat flux, heat transfer rate per unit of surface area (J/(s m2))
View the MathML source
heat transfer rate on whole cross-area (J/s)
R
heat transfer resistance (m2 °C/W)
Ratio
ratio of minimum to maximum air heat capacity rates in an air-to-air heat exchanger
Re
Reynold number
T
temperature (K)
U
total heat transfer coefficient (W/(m2 °C))
v
velocity of airflow (m/s)
View the MathML source
volumetric airflow rate (m3/s)

Greek letters

var epsiloncf
effectiveness of counter flow heat exchanger
phi
rotational frequency (revolution per second) (Hz (s−1))
μ
absolute viscosity coefficient (kg/(m s))
ν
kinematic viscosity coefficient (m2/s)
ρ
density (kg/m3)

Subscripts

c
cold fluid side of heat exchanger
h
hot fluid side of heat exchanger
w
wheel matrix
f
fluid
in
inlet
out
outlet
max
maximum value
min
minimum value
hy
hydraulic

Article Outline

Nomenclature
1. Introduction
2. Mathematical modeling of heat wheel
2.1. Physical principles and simplifying assumptions
2.2. Development of mathematical models
2.3. Evaluation of overall heat transfer coefficient
2.4. Influence of the rotational speed of the wheel matrix
3. Numerical methodology and results of simulation
3.1. Numerical methodology
3.2. Results of simulations
4. Theoretical verification and experimental comparisons
4.1. Analysis of the factors of major influence
4.2. Theoretical verification
4.3. Discussion of experimental results
5. Conclusions
Appendix A. Appendix
References














Corresponding Author Contact InformationCorresponding author. Tel.: +1 519 884 1970; fax: +1 519 884 9738.

Energy and Buildings
Volume 38, Issue 5, May 2006, Pages 502-514
 
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