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Zbornik radova Koridor 10 - Kirilo Savić

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3rd International Scientific and Professional Conference<br />

CORRIDOR <strong>10</strong> - a sustainable way of integrations<br />

3. FLOW SIMULATIONS BY FLUENT<br />

Flow simulations were made by use of ANSYS Fluent 12.1 software, for half-model train. Flow space<br />

around the half-model was discredited by the tetrahedral mesh. Boundary conditions were defined<br />

over the boundaries of the numerical flow model. In the near space all over the train body, the<br />

appropriate mesh elements were placed in the zone of the boundary layer. Largeness of the boundary<br />

layer mesh element was defined upon the condition of y + = 30 for the first mesh element row close to<br />

the train body, with adequate 20% mesh element scale increment for every other mesh element row.<br />

Number of mesh elements for the train was 5 millions. Numerical flow simulations were performed for<br />

train velocities of 180 km/h. Boundary conditions at the flow space input and output, in which<br />

simulations were done, were defined by pressures at those actual positions. All other boundary<br />

conditions were defined by the flow symmetry.<br />

Flow around the train was simulated as steady-state flow of the viscous incompressible fluid. The k – ε<br />

Realizable model of turbulence was applied with standard wall functions. The average number of<br />

iterations, needed for reaching of the result convergence was about 300 [<strong>10</strong>,11].<br />

3.1. Results derived by numerical simulation<br />

Figures 6 give the pressure distribution on the train half-model for velocity 50m/s (180km/h). The<br />

maximum value of pressure is at the front of the train nose, near the stagnation point. Afterwards<br />

stagnation point, the streamlines are accelerating and thus velocity appreciation caused pressure<br />

drop. On the left side of the figure 6, on a scale is showing that maximum value of pressure is 1520<br />

Pa.<br />

Figure 6: Pressure distribution on the train half-model obtained using Fluent<br />

for the speed v=50 m/s<br />

Measurements in wind tunnel was obtained non-dimensional pressure coefficient Cp=0,55,<br />

which corresponds to the pressure 1680 Pa. The figures show good agreement of the results.<br />

4. CONCLUSIONS<br />

Testing of train models in low speed wind tunnel are giving the pressure distribution on the train model<br />

and the pressure distribution around the train model in the configuration of single drive on open track.<br />

The diagrams of pressure distribution for the points of the front train section and top, in the train’s<br />

plane of symmetry and slip angles of = -<strong>10</strong> o , 0 o and <strong>10</strong> o , illustrate that the stagnation point in the<br />

Belgrade, 2012 225

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