ABSTRACT
A 3D numerical model is developed to estimate and analyze the flow and performance parameters of solar updraft tower (SUT) plant. The effects of geometrical parameters, such as chimney height and collector roof angle are studied. A turbulent, renormalization group (RNG) k-ε model and discrete ordinates (DO) model is used to solve the governing equations. It is concluded that with an increase in collector roof angle, air velocity increases but air temperature decreases. There is 31% velocity enhancement when the chimney height is increased from 3 to 8 m. The overall, chimney and collector efficiencies and power output are estimated to be 0.00354%, 0.0465%, 81.4% and 0.255 W, respectively.
Nomenclature
a | = | Absorption coefficient, m−1 |
Acr | = | Collector roof angle, degree, ° |
Ch | = | Height of chimney, m |
CFD | = | Computational fluid dynamics |
Dap | = | Diameter of absorber plate, m |
Dc | = | Chimney diameter, m |
DO | = | Discrete ordinates |
g | = | Gravity, ms−2 |
Gb | = | Turbulent kinetic energy due to buoyancy, m2s−2 |
Gk | = | Turbulent kinetic energy due to mean velocity, m2s−2 |
Gr | = | Grashof number |
h | = | Convection heat transfer coefficient, Wm−2 K−1 |
I | = | Solar intensity, Wm−2 |
Ibλ | = | Black body intensity |
k | = | Turbulent kinetic energy, m2s−2 |
L | = | characteristic length, m |
n | = | Refractive index |
Pr | = | Prandtl number |
Ra | = | Rayleigh number |
RNG | = | Renormalisation group |
RTE | = | Radiative transfer equation |
SUT | = | Solar updraft tower |
t | = | Inlet gap, m |
T | = | temperature, K |
Greek symbol
α | = | Thermal diffusivity, m2s−1 |
β | = | Thermal expansion coefficient, °C−1 |
ε | = | Rate of dissipation of turbulent energy, m2s−3 |
μt | = | Turbulent viscosity, m2s−1 |
ϑ | = | Kinematic viscosity, m2s−1 |
ϕ | = | phase function, sr−1 |
dΩ´ | = | solid angle, steradian |
ρ | = | Density, kgm−3 |
σs | = | scattering coefficient |
Acknowledgments
The authors acknowledge the financial support provided by Science & Engineering Research Board (SERB), Department of Science and Technology (DST), New Delhi - 110 070, India, Grant No. File Number: EEQ/2016/000111.
The authors wish to acknowledge the support received by way of proofreading from Dr. M.R. Vishwanathan, Assistant Professor of English, Humanities and Social Science Department, NIT Warangal, India.