Exhaust Port Challenge
EXHAUST PORT – CHT ANALYSIS
1. OBJECTIVE
To simulate the CHT analysis of the given exhaust port using turbulence model, and to calculate the wall/surface heat transfer coefficient on the internal solid surface.
2. 3-D MODEL
The exhaust port consists of four inlets and one outlet perpendicular to the latter. Additional walls are provided near the inlets and outlet for obtaining adiabatic nature.

Fig.2.1. Exhaust Port Model
3.COMPUTATIONAL MODEL
The Conjugate Heat Transfer analysis (CHT) is used for the simulation of heat transfer between two or more solid-fluid domains, in which the thermal energy is exchanged. This analysis simultaneously solves all the heat transfer processes in the solid-fluid domain within the model other than using simplified empirical calculations. The CHT analysis is used when heat transfer in the solid-fluid domain is either non-uniform or difficult to calculate empirically.
The verification of HTC predictions from the simulation are done by comparing with a real-time heat transfer experiment of a scaled or exact prototype under the same boundary conditions. The accuracy of HTC values depends upon the quality of mesh obtained, iterations calculated, viscous models and type of solver considered.
The calculations were done for 150 iterations, by having a shared topology between the solid and fluid domains. K-Epsilon Realizable and K-Omega SST viscous models were used to obtain accurate contours of heat transfer coefficient near the solid-fluid boundary.
4. MESH
Table 3.1: Mesh Details
|
PARAMETERS |
SPECIFICATIONS |
|
MESH TYPE |
QUAD/TRI |
|
MESH SIZE |
0.0075 m |
|
MAXIMUM MESH SIZE |
0.015 m |
|
INFLATION LAYERS |
5 |
|
GROWTH RATE |
1.2 |
|
MAXIMUM THICKNESS |
0.01 m |
|
BODY SIZING |
0.015 m |
|
CURVATURE |
ON |
|
ELEMENTS |
3,29,408 |
|
NODES |
91,917 |

Fig.4.1. Exhaust Port Entire Mesh

Fig.4.2. Exhaust Port – Solid Volume Mesh

Fig.4.3. Exhaust Port – Fluid Volume Mesh

Fig.4.4. Exhaust Port - Inflation
5. MATERIAL PROPERTIES
Two different materials were chosen for the fluid and solid volume of the exhaust port.
Table 5.1: Solid Volume Material
|
PARAMETERS |
SPECIFICATIONS |
|
MATERIAL |
ALUMINIUM |
|
DENSITY |
2719 kg/m3 |
|
SPECIFIC HEAT |
871 J/kg-K |
|
THERMAL CONDUCTIVITY |
202.4 W/m-K |
Table 5.2: Fluid Volume Material
|
PARAMETERS |
SPECIFICATIONS |
|
MATERIAL |
AIR |
|
DENSITY |
1.225 kg/m3 |
|
VISCOSITY |
1.7894×10-5 kg/m-s |
|
THERMAL CONDUCTIVITY |
0.0242 W/m-K |
|
SPECIFIC HEAT |
1006.43 J/kg-K |
6. BOUNDARY CONDITIONS
Pressure – based steady solver using K-Ω SST and K-ε Realizable viscous model equations for the CHT analysis.
Table 6.1: Boundary Conditions
|
PARAMETERS |
SPECIFICATIONS |
|
THERMAL CONDITION |
CONVECTION |
|
INLET VELOCITY |
5 m/s |
|
INLET TEMPERATURE |
700 K |
|
OUTLET PRESSURE (GAUGE) |
0 Pa |
|
HEAT TRANSFER COEFFICIENT |
20 W/m2-K |
|
FREE STREAM TEMPERATURE |
300 K |
7. RESULTS
Under both viscous models, the contour plots of wall heat transfer coefficient, velocity, and velocity streamlines indicate that the heat transfer is higher around the bend near the outlet, as the velocity is highest. The maximum heat transfer coefficient at the wall obtained was -6.457e+3 W/m2-K and -6.392e+3 W/m2-K under K-ε and K-Ω viscous models respectively.
7.1. K-ε REALIZABLE

Fig.8.1.1. Graph of Scaled Residuals (K-ε)

Fig.8.1.2. Graph of Area Weighted Average of Temperature (K-ε)

Fig.8.1.3. Graph of Area Weighted Average of Wall Heat Transfer Coefficient (K-ε)

Fig.8.1.4. Graph of Area Weighted Average of Reference Temperature at Y+ (K-ε)

Fig.8.1.5. Contour of Temperature (K-ε)

Fig.8.1.6. Contour of Velocity (K-ε)

Fig.8.1.7. Contour of Velocity Streamlines (K-ε)

Fig.8.1.8. Contour of Wall Heat Transfer Coefficient (K-ε)

Fig.8.1.9. Contour of Reference Temperature at Y+ (K-ε)

Fig.8.1.10. Entire Contour of Temperature (K-ε)

Fig.8.1.11. Entire Contour of Wall Heat Transfer Coefficient (K-ε)

Fig.8.1.12. Entire Contour of Reference Heat Transfer Coefficient at Y+ (K-ε)
7.2. K-Ω SST

Fig.7.2.1. Graph of Scaled Residuals (K-Ω)

Fig.7.2.2. Graph of Area Weighted Average of Temperature (K-Ω)

Fig.7.2.3. Graph of Area Weighted Average of Wall Heat Transfer Coefficient (K-Ω)

Fig.7.2.4. Graph of Area Weighted Average of Reference Temperature at Y+ (K-Ω)

Fig.7.2.5. Contour of Temperature (K-Ω)

Fig.7.2.6. Contour of Velocity (K-Ω)

Fig.7.2.7. Contour of Velocity Streamlines (K-Ω)

Fig.7.2.8. Contour of Wall Heat Transfer Coefficient (K-Ω)

Fig.7.2.9. Contour of Reference Temperature at Y+ (K-Ω)

Fig.7.2.10. Entire Contour of Temperature (K-Ω)

Fig.7.2.11. Entire Contour of Wall Heat Transfer Coefficient (K-Ω)

Fig.7.2.12. Entire Contour of Reference Heat Transfer Coefficient at Y+ (K-Ω)
8. CONCLUSION
- The highest heat transfer coefficient was attained where the velocity is highest.
- Highest wall and Y-based heat transfer coefficient contours obtained are near the outlet of the exhaust port, as predicted, due to higher mass flow.