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Abstract: Graphics card are used for enhancing the computational performance and improve processing speed. It is important to keep the processor at an optimum temperature. So, in this study a conjugate heat transfer analysis is performed. Different material is assigned at different solid zones. For turbulent modelling…
Soudip Hazra
updated on 25 Oct 2020
Abstract:
Graphics card are used for enhancing the computational performance and improve processing speed. It is important to keep the processor at an optimum temperature. So, in this study a conjugate heat transfer analysis is performed. Different material is assigned at different solid zones. For turbulent modelling k-epsilon is chosen. Finally, temperature and heat transfer coefficient values are computed to check the performance of processor.
Problem statement:
Perform a steady-state conjugate heat transfer analysis on a model of a graphics card. You can use appropriate materials of your choice for the simulation. Make sure to properly define the correct solid and fluid zones. Refer the video for further clarification and the model is provided below the video.
Run the simulation for best possible mesh with combination of coarse and refined mesh in different regions. Explain the reason for choosing the particular mesh settings.
Objective:
Theory:
PCB heat sinks are generally used for dissipating heat from the processor. The graphic processor which performs the computational task gets heated up very fast. This can lead to thermal damage to the PCB board and other electronic components. Most modern graphics cards need a proper thermal solution. This can be the liquid solution or heatsinks with an additional connected heat pipe usually made of copper for the best thermal transfer. The correct case; either Mid-tower or Full-tower or some other derivative, has to be properly configured for thermal management. This can be ample space with a proper push-pull or opposite configuration as well as liquid with a radiator either in lieu or with a fan setup.
In conjugate heat transfer analysis, heat flow through solid is governed by fouriers law given by
q=k∇T
and in case of fluid flow it becomes difficult to predict and sometimes even conductive flow dominates over convective flows.
The figure below describes the component present in a graphics card
So in this study conjugate heat transfer analysis is performed to remove the heat from the hot spot zones. The modelling approach is done by k-epsilon turbulent model. This model is used to better capture the flow physics domain over the fins and processor. A satisfactory simulation can be run with various velocity of air, to progressively spot out the optimal thermal performances.
Materials:
In this study conjugate heat transfer analysis is performed, so different materials are assigned to solid and fluid domain, which are given below in table.
Components |
Materials |
Density |
Specific heat |
Thermal conductivity |
Base / PCB |
ABS |
1050 |
1390 |
0.25 |
Heat sink/fins |
Aluminum |
2719 |
871 |
202.4 |
Processor |
Silicon |
2330 |
705 |
148 |
Enclosure |
Air |
1.22 |
1.00 |
0.0242 |
Volumetric heat source computation:
In generic the internal heat generation source is present and can be computed.
Considering standard CPU which consumes around 65-85 watt, while for quad core processor it is around 95 to140 watt.
So as per the TDP of processor, we can take the consumption or heat rate as 10 watt. The volume of the processor is
V= (8x8x1) 10-9 m3
So now the volumetric heat source term can be
source term= heat generation/volume.
Source term= 10/(64x10-9) = 156250000 W/m3.
Modelling and problem solving approach:
Geometry creation:
Meshing :
Pre-processing set up physics:
Base mesh setting:
Nodes: 15838
Elements:84490
Velocity of air: 2m/s
Iteration convergence
Thermal contour
Velocity vector
Thermal processor temperature
Thermal heat transfer coefficient
Refined mesh setting:
Nodes: 81967
Elements:461008
case 1:
Velocity of air: 2m/s
Iteration convergence
Thermal contour
Velocity vector
Thermal processor temperature
Thermal heat transfer coefficient
case 2:
Velocity of air: 3m/s
Iteration convergence
Thermal contour
Velocity vector
Thermal processor temperature
Thermal heat transfer coefficient
case 3:
Velocity of air: 5m/s
Iteration convergence
Thermal contour
Velocity vector
Thermal processor temperature
Thermal heat transfer coefficient
From the baseline mesh we can see that the heat transfer coefficient value is 1045 W/m2K. This simulation is dry run to check the thermal performance of the graphics card processor. The cooling of the processor takes place slowly as compared to the refined meshing case. Some notable observation can be seen in refined case with different velocity settings to achieve the best and optimal thermal conditions and max velocity to dissipate the heat. From case 1 to case 4 of refined mesh we can see that the thermal pressure keeps on decreasing.The convergence rate for both refined and baseline mesh it can be seen that it converges around 100 to 120 iterations rate.The table below shows the thermal performance achieved in this simulation.
Inlet velocity (m/s) |
Temperature of processor(k) |
Heat transfer coefficient |
Maximum predicted velocity(m/s) |
1(baseline) |
521.3 |
1054 |
1.224 |
2 |
461.3 |
1015 |
2.529 |
3 |
426.3 |
1015 |
3.785 |
5 |
394.4 |
1015 |
6.282 |
It can be inferred that with increasing the inlet velocity the temperature of processor drops down and a better cooling can be achieved to increase the efficiency of processor speed.
Conclusions"
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