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February 22, 2024, 04:43 |
Three-dimensional cylinder simulation
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#1 |
New Member
eddy
Join Date: Jan 2024
Posts: 20
Rep Power: 2 |
I am investigating the drag coefficient based on the Reynolds number.
In the laminar flow regime, I confirmed a reasonably good agreement for the drag coefficient through two-dimensional analysis. Now, as we move beyond laminar flow, turbulence occurs, necessitating three-dimensional analysis. Therefore, I conducted 3D simulations, taking into account Reynolds numbers that vary with the diameter D of the cylinder. However, while the diameter remains constant, the length of the cylinder does not influence the Reynolds number.(The frontal area varies with length.) Could you explain why the drag coefficient varies with spanwise direction in this case? Your insights on this matter would be greatly appreciated. |
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February 22, 2024, 06:46 |
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#2 | |
Senior Member
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Quote:
And very briefly speaking increase in reference surface area (S) would increase Drag force (N) with Q being dynamic pressure. |
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February 22, 2024, 19:57 |
Thanks your reply
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#3 |
New Member
eddy
Join Date: Jan 2024
Posts: 20
Rep Power: 2 |
Quote:
The flow direction, as seen in the image, is along the x-axis. Additionally, the term "spanwise," mentioned in the text, refers to the z-axis. Naturally, as the spanwise dimension increases, the frontal area expands, leading to an increase in drag force (N), which is expected. What I am curious about is the drag coefficient. The drag coefficient varies with the Reynolds number in this scenario. However, what influences the Reynolds number in this situation is likely the diameter of the cylinder, not the length (spanwise). Thanks. |
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February 23, 2024, 17:20 |
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#4 | |
Senior Member
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Quote:
cd.png If Reynolds is same then Cd should not vary even if you increase area, because the increase in Area will be compensated by increase in pure drag force (N) thus balancing Cd.. |
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February 24, 2024, 08:57 |
Thanks your reply
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#5 | |
New Member
eddy
Join Date: Jan 2024
Posts: 20
Rep Power: 2 |
Quote:
In the images I provided, the diameter (D) of the cylinder varies with the Reynolds number. However, when keeping this diameter constant and only altering the height (length along the z-axis) of the cylinder in the simulation, the resulting drag coefficients are different. All simulation options were kept identical, with the only variation being the height of the cylinder. Thank you for your attention and consideration. |
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February 25, 2024, 07:51 |
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#6 | |
Senior Member
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Quote:
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February 25, 2024, 13:18 |
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#7 |
Senior Member
Lorenzo Galieti
Join Date: Mar 2018
Posts: 374
Rep Power: 12 |
Ye, I am wondring the same thing. If you did not impose a symmetry condition, then the increase of length translates into a larger rectangular pipe with larger characteristic dimension, hence affecting the reynolds number of the flow.
Also, not sure how you are including turbulence? is this still "laminar" model, i.e. bare bone navier stokes? RANS? |
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February 27, 2024, 22:36 |
Sorry for the late reply
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#8 |
New Member
eddy
Join Date: Jan 2024
Posts: 20
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February 28, 2024, 14:28 |
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#9 |
Senior Member
Erik
Join Date: Feb 2011
Location: Earth (Land portion)
Posts: 1,171
Rep Power: 23 |
Repeating LoGal's question:
Also, not sure how you are including turbulence? is this still "laminar" model, i.e. bare bone navier stokes? RANS? What is your inlet turbulence specification? This could possibly be different depending on how you defined inlet turbulence if the length scale used to compute these values is different. |
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