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Experimental and Numerical Study of Swirling ... - Solid Mechanics

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<strong>Experimental</strong> <strong>and</strong> <strong>Numerical</strong> <strong>Study</strong> <strong>of</strong> <strong>Swirling</strong> Flow in Scavenging Process for 2-Stroke<br />

Marine Diesel Engines<br />

the components in general remains the same but spreads to surrounding<br />

regions. At 50% port closure, the magnitude <strong>of</strong> Reynolds shear stresses<br />

increases approximately twice the value at 25% port closure. At z , vv 1 r <strong>and</strong><br />

vrv z have almost similar distribution as in case <strong>of</strong> 25% port closure but for<br />

v v z the region near the cylinder axis with peak value disappears indicating<br />

a very small value at large radial distance <strong>and</strong> almost zero value in the<br />

remaining central portion <strong>of</strong> the cylinder. As the swirl decays downstream,<br />

for all the shear stress components the magnitude decays <strong>and</strong> high values are<br />

observed in the larger radial distances from the cylinder axis <strong>and</strong> central<br />

region <strong>of</strong> the cylinder has very low values. At 75% port closure, the peak<br />

values <strong>of</strong> shear stresses is almost twice the value at 50% port closure. For<br />

individual components the distribution pattern at z is nearly the same as<br />

1<br />

previous piston position. An important aspect is observed that the vortex<br />

breakdown between positions z <strong>and</strong> z has no significant effect on the<br />

1 2<br />

distribution pattern <strong>of</strong> Reynolds shear stress components.<br />

The closure <strong>of</strong> cylinder intake port closure has a significant effect on the<br />

mean axial vorticity distribution for a given cross-sectional position <strong>and</strong> also<br />

along the flow downstream. With the increase in the closure <strong>of</strong> the intake<br />

port, at initial position z 1 , the Gaussian like pr<strong>of</strong>ile <strong>of</strong> mean axial vorticity<br />

starts to deteriorate until 75% port closure where it no longer exists. Also, the<br />

port closure enhances the vorticity transfer from strong localized vortical<br />

zones (vortex core) to other weak vortical region as the swirl decays<br />

downstream the flow direction. Thus, in general, the in-cylinder axial<br />

vorticity distribution is comparatively more uniform at higher cylinder<br />

intake port closures.<br />

1.2 CFD Simulations<br />

The numerical simulations are conducted using RANS based modeling<br />

Approach. The models used are high Reynolds number RNG k <strong>and</strong><br />

Reynolds stress model (RSM) with quadratic formulation for the rapid part<br />

<strong>of</strong> the pressure strain term. The inlet to the computational domain is defined<br />

at a radial distance <strong>of</strong> 200 mm from the axis <strong>of</strong> rotation <strong>and</strong> does not include<br />

the guide vanes. This is carried out to study the possibility <strong>of</strong> achieving good<br />

results by neglecting the guide vanes region in the computational mesh <strong>and</strong><br />

defining the magnitude <strong>of</strong> radial <strong>and</strong> tangential velocity components using<br />

the LDA data. The RNG k models are used with an inlet turbulence<br />

intensity <strong>of</strong> 1% <strong>and</strong> 10% whereas with the Reynolds stress model (RSM)<br />

turbulence intensity <strong>of</strong> 10% is defined.<br />

The comparison <strong>of</strong> normalized tangential velocity pr<strong>of</strong>iles show that for all<br />

the positions the results <strong>of</strong> both RNG k model <strong>and</strong> RSM are not<br />

predicting the (free vortex type) tangential velocity pr<strong>of</strong>ile in the annular<br />

<br />

170<br />

Summary & Conclusions

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