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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 />

dominant i.e. ww uu vv .<br />

At 25% port closure, initially the vv <strong>and</strong> vrv r are higher in the vortex core <strong>and</strong> near wall regions <strong>and</strong> the<br />

annular region has smaller values. However, at z , the overall magnitudes <strong>of</strong><br />

6<br />

the normal stress components have decayed approximately by an order <strong>of</strong> 10.<br />

At this cross-sectional position, the spatial distribution <strong>of</strong> variance in<br />

tangential <strong>and</strong> radial velocity components has a spread to larger radial<br />

positions around the cylinder axis gradually decreases in the radial direction<br />

towards the wall. The variance in axial velocity is very low in the core region<br />

<strong>and</strong> gradually increases in the radial direction towards the cylinder wall. This<br />

indicates that in the center <strong>of</strong> the jet the axial velocity is comparatively more<br />

stable <strong>and</strong> fluctuates more as the radial distance from the vortex core<br />

increases. At 50% port closure, the peak value <strong>of</strong> ww at z increases almost<br />

1<br />

twice the value at 25% port closure. For all measuring positions, ww has<br />

minimum values in the center <strong>of</strong> the jet <strong>and</strong> the near wall region has the<br />

highest values. The spatial distribution <strong>of</strong> v v <strong>and</strong> vrv r show high values<br />

in the vortex core region. With swirl decay downstream, this spatial<br />

distribution grows to larger radial positions. At 75% intake port closure, the<br />

value <strong>of</strong> maximum variance in the axial velocity increases almost 4 times the<br />

value at 50% port closure <strong>and</strong> spatial distribution is also very anisotropic. At<br />

z , the ww is low in the jet center, then increases to its peak value at<br />

1<br />

<strong>and</strong> vv (X/R=0.3) <strong>and</strong> then starts decreasing again towards the wall. v v<br />

<br />

have higher value in a large central region around the cylinder axis <strong>and</strong><br />

decreases towards the wall. In general, despite a large increase in the<br />

magnitude <strong>of</strong> normal stress components at z 1 , the values at z 6 do not increase<br />

in the same order indicating that the downstream decay in the velocity<br />

fluctuations also increases with the increase in partial closure <strong>of</strong> the intake<br />

port. This may possibly be the upstream influence <strong>of</strong> outlet contraction<br />

having a damping effect. In general, the turbulent kinetic energy increases<br />

with the partial closure <strong>of</strong> the intake port. For a given cross-sectional plane,<br />

the distribution <strong>of</strong> turbulent kinetic energy seems to be understood from the<br />

mean axial velocity distribution. For a wake-like axial velocity pr<strong>of</strong>ile, the<br />

maximum value <strong>of</strong> turbulent kinetic energy is observed in the vortex core<br />

region <strong>and</strong> minimum value is observed in the high axial velocity region.<br />

Similarly, for a jet-like V z pr<strong>of</strong>ile, the minimum value is observed in the<br />

center <strong>of</strong> the jet <strong>and</strong> maximum value is observed in the jet skirt region.<br />

The magnitude <strong>of</strong> Reynolds shear stress components also increase with the<br />

increase in partial closure <strong>of</strong> the cylinder intake. At 25% port closure, v v r<br />

decreases slowly towards the cylinder axis <strong>and</strong> increase again to a small<br />

extent in the vortex core region. v v z is low in the near wall region <strong>and</strong><br />

increases to its peak value at a radial distance <strong>of</strong> r/R=0.15 <strong>and</strong> then decreases<br />

again in the vortex center. vrv z has largest values in the near wall region<br />

<strong>and</strong> decreases towards the vortex core region. At z , the peak values <strong>of</strong><br />

6<br />

Reynolds shear stresses are reduced by a factor <strong>of</strong> 100. This distribution <strong>of</strong> all<br />

<br />

<br />

r r<br />

169<br />

Summary & Conclusions

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