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OCTOBER 19-20, 2012 - YMCA University of Science & Technology

OCTOBER 19-20, 2012 - YMCA University of Science & Technology

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Proceedings <strong>of</strong> the National Conference on<br />

Trends and Advances in Mechanical Engineering,<br />

<strong>YMCA</strong> <strong>University</strong> <strong>of</strong> <strong>Science</strong> & <strong>Technology</strong>, Faridabad, Haryana, Oct <strong>19</strong>-<strong>20</strong>, <strong>20</strong>12<br />

passage vortex. This passage vortex strengthens the counter vortex. Different experiments were performed by<br />

Marchal et al. [2], Sieverding et al. [3], Wang et al. [4] and Sharma et al. [5] which confirmed the conclusions <strong>of</strong><br />

Langston et al. [1]. Later on experiments were performed for reducing the secondary loss. In the literature two<br />

methods were proposed for secondary loss reduction. One is leading edge modification and other is end wall<br />

contouring. There are two main designs for leading edge modification is: the fillet and the bulb. Young J. Moon et al.<br />

[6] analyzed the effect <strong>of</strong> end wall fencing for reducing the secondary flow using k-ξ turbulence model. They also<br />

justified the optimized positioning <strong>of</strong> the endwall fencing for reducing the secondary flow losses, because the end<br />

wall fencing prevents the merging <strong>of</strong> pressure side horse shoe vortex with the passage vortex and hence total pressure<br />

loss decreases. Arun K. Saha et al. [7] analyzed the turbulent flow through a three dimensional non-axisymmetrical<br />

blade passage and observed that endwall contouring reduces the pitchwise pressure gradient near the endwall which<br />

reduces the chances <strong>of</strong> flow separation. Toyotaka Sonoda et al. [8] use axisymmetrical end wall contouring method<br />

for reducing the secondary losses in high pressure turbine having low aspect ratio. Brear et al. in [9] tried to reduce<br />

this pressure surface separation by modifying the leading edge geometry. They concluded that increasing the blade<br />

thickness at the pressure surface decrease the strength <strong>of</strong> secondary flow by increasing the momentum near the wall.<br />

Shih et al. [10] observed effects <strong>of</strong> leading-edge airfoil fillet on the flow in a turbine. The increased size <strong>of</strong> the<br />

stagnation zones on the endwalls about the airfoil’s leading edge lowers the flow speed and velocity gradients there,<br />

which in turns reduces turbulence production. G. I. Mahmood et al. [11] studied the secondary structure in a blade<br />

passage with and without leading edge fillet and observed that the size and strength <strong>of</strong> the passage vortex become<br />

smaller with the fillets. T. Korakianitis et al. [12] has proposed a direct design method based on specifying blade<br />

surface-curvature distributions so as to minimize the chances <strong>of</strong> flow separation. Qi Lei et al. [13] analyzed the effect<br />

<strong>of</strong> leading edge modification on the secondary loss. They used vortex generator for introducing counter rotating<br />

vortex which oppose the passage vortex and hence reduce the secondary flow losses.<br />

Much work has been done to understand the occurrence and modeling <strong>of</strong> secondary flow and end loss phenomenon.<br />

Moreover researchers had tried to reduce the secondary loss in any cascade in order to get higher aerodynamic efficiency<br />

<strong>of</strong> the power plant. It is a well known fact that roughness over the blade surface increases the pr<strong>of</strong>ile loss in the cascade.<br />

But effect <strong>of</strong> roughness on the secondary flow and corresponding losses has not studied much. The secondary loss in<br />

smooth cascade has been compared with the secondary loss in the cascade having rough surface. This work is done in<br />

order to find out the effect <strong>of</strong> roughness present on the blade surfaces <strong>of</strong> the turbine cascade on the secondary loss<br />

2. Modeling<br />

The present computational study has been carried out using Computational Fluid Dynamics (CFD). The brief <strong>of</strong> CFD<br />

s<strong>of</strong>tware used and description <strong>of</strong> problem and boundary conditions is presented here.<br />

2.1 CFD simulation<br />

CFD is a computational technology that uses numerical methods and algorithms to solve and analyze problems that<br />

enables us to study the dynamics <strong>of</strong> flow. CFD uses numerical methods to solve the fundamental nonlinear<br />

differential equations that describe fluid flow (the Navier-Stokes and allied equations), for predefined<br />

geometries and boundary conditions.<br />

Using CFD, one can build geometry and provide proper boundary conditions representing the virtual prototype<br />

and then the computational s<strong>of</strong>tware predicts the fluid dynamics and performance <strong>of</strong> the prototype. Three-dimensional<br />

model <strong>of</strong> 6030 cascade geometry has been made with the help <strong>of</strong> Gambit® 2.2.3 as pre processor & FLUENT® 6.2 is<br />

used as solver & post processor for flow simulation. Theoretically, to analyze the fluid flow, the basic<br />

conservation equations have to be solved.<br />

a) Conservation <strong>of</strong> momentum (Navier-Stokes equation)<br />

∂ ∂<br />

∂p<br />

∂τ<br />

ij<br />

( ρ u<br />

i<br />

) + ( ρu<br />

iu<br />

j<br />

) = − + + ρg<br />

i<br />

+ Fi<br />

(2.1)<br />

∂t<br />

∂x<br />

∂x<br />

∂x<br />

b) Conservation <strong>of</strong> mass (Continuity equation)<br />

∂ρ<br />

+<br />

∂<br />

i m<br />

∂t<br />

∂xi<br />

c) Conservation <strong>of</strong> energy (Energy Equation)<br />

j<br />

(ρu<br />

) = S<br />

j<br />

j<br />

(2.2)<br />

133

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