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Objective: To carry out CHT Analysis on the Exhaust port Give a brief description of why and where a CHT analysis is used. Conjugate Heat Transfer(CHT): The Conjugate Heat Transfer (CHT) analysis type allows for the simulation of heat transfer between solid and fluid domains by exchanging thermal energy at the interference…
Dhananjay Khedkar
updated on 03 Jul 2021
Objective: To carry out CHT Analysis on the Exhaust port
Give a brief description of why and where a CHT analysis is used.
Conjugate Heat Transfer(CHT):
The Conjugate Heat Transfer (CHT) analysis type allows for the simulation of heat transfer between solid and fluid domains by exchanging thermal energy at the interference between them. A typical application of this analysis type exists as but is not limited to the simulation of heat exchangers, cooling of electronic equipment, and general-purpose cooling and heating systems.
The contemporary conjugate convective heat transfer model was developed after computers came into wide use in order to substitute the empirical relations of proportionality of heat flux to temperature difference with heat transfer coefficient which was the only tool in theoretical heat convection since the times of Newton. This model based on a strictly mathematically stated problem describes the heat transfer between a body and fluid flowing over or inside it as a result of the interaction of two objects. The physical processes and solutions of the governing equations are considered separately for each object in two subdomains. Matching conditions for these solutions at the interface provide the distributions of temperature and heat flux along with the body flow interface, eliminating the need for a heat transfer coefficient.
Why CHT analysis is used:
Where is CHT analysis used:
Starting from simple examples in the 1960s, the CHT method has become a more powerful tool for modeling and investigating natural phenomenon and engineering systems in different areas ranging from aerospace and nuclear reactions to thermal goods treatment and food processing, from the complex procedure in medicine to atmosphere/ocean thermal interaction in metrology, and from relatively simple units to multistage, nonlinear processes.
Applications:
Geometry Set-up:
Mesh Set-up:
Fluent Set-up:
CASE 1: Baseline Simulation
Element size: 150mm
Sizing Element size: 50mm
No. of Element: 238216
Viscous Model: K-epsilon
Inlet Velocity: 5m/s
Inlet Temperature: 700K
Heat transfer coefficient: 20 Wm2K
1. Temperature Distribution:
2. Residual Plot:
3. Surface Heat Transfer Coefficient:
4. Wall Heat Transfer Coefficient:
5. Temperature and Velocity Countour:
6. Velocity Streamline Plot:
CASE 2: Refined Simulation
Element size: 100mm
Sizing Element size: 20mm
No. of Element: 332433
Viscous Model: K-epsilon
Inlet Velocity: 5m/s
Inlet Temperature: 700K
Heat transfer coefficient: 20 Wm2K
1. Temperature Distribution:
2. Residual Plot:
3. Surface Heat Transfer Coefficient:
4. Wall Heat Transfer Coefficient:
5. Temperature and Velocity Countour:
6. Velocity Streamline Plot:
CASE 3: Refined Simulation
Element size: 100mm
Sizing Element size: 20mm
No. of Element: 332433
Viscous Model: K-Omega
Inlet Velocity: 5m/s
Inlet Temperature: 700K
Heat transfer coefficient: 20 Wm2K
1. Temperature Distribution:
2. Residual Plot:
3. Surface Heat Transfer Coefficient:
4. Wall Heat Transfer Coefficient:
5. Temperature and Velocity Countour:
6. Velocity Streamline Plot:
Cases | Viscous Model | No. of Element | Surface HT coefficient Wm2K | Wall HT CoefficientWm2K |
1 | K-epsilon | 238216 | 27.94 | 205 |
2 | K-epsilon(Refined) | 332433 | 26.63 | 194.2 |
3 | K-Omega | 362257 | 24.83 | 244.8 |
How would you verify if the HTC predictions from the simulations are right? On what factors does the accuracy of the prediction depend on?
According to Bernoulli's mass conservation principle mass is conserved in our model which is clearly explained below;
Let us assume the flow rate from each inlet as Q1, Q2, Q3, Q4 respectively, and Q5 be the flow rate from the exhaust manifold.
As mass is neither created nor destroyed, mass flow rates are also balanced as below;
Q1+Q2+Q3+Q4=Q5 ...........(1)
we have Q= ρ⋅A⋅V ...........(2)
Now equation 1 becomes
A1V1+A2V2+A3V3+A4V4=A5*V5
As it is an incompressible flow to compensate for mass flow, velocity is increased. and the overall mass flow rate is conserved.
As velocities are high, the Reynolds number at the outlet manifold will be high.
Nu=f(Re,Pr) for forced convection application.
Nu= hDk
from above formula Nudirectly∝ Re. Hence Nu∝h, therefore, Re∝h.
From our simulation, we have observed velocities are high at bend section of outlet manifold hence higher Reynolds number which was at high heat transfer coefficient. Therefore predictions from our simulations can be considered correct.
Factors that influence accuracy of predictions:
References:
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