OpenFOAM/C2/Simulating-flow-in-a-Lid-Driven-Cavity/English-timed
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Time | Narration |
00:01 | Hello and welcome to the spoken tutorial on Simulating Flow in a Lid Driven Cavity using openFoam. |
00:07 | In this tutorial, I will show you: |
00:09 | * The Lid Driven Cavity file structure |
00:12 | * Meshing the Geometry |
00:14 | * Solving and post-processing results in Paraview |
00:17 | * Plotting & validating results on a spreadsheet. |
00:21 | To record this tutorial, |
00:22 | I am using: Linux Operating system Ubuntu version 10.04 |
00:27 | OpenFOAM version 2.1.0 and ParaView version 3.12.0. |
00:32 | Lid driven cavity is the most widely used 2D test |
00:36 | case for validation of a CFD code. |
00:39 | This is diagram of Lid Driven Cavity, |
00:41 | the boundary conditions remain the same. |
00:44 | A moving wall and three fixedwalls. |
00:46 | We are solving this for Reynolds no (Re) = 100. |
00:50 | The moving wall has a velocity of 1 meter per second. |
00:54 | The path for the Lid Driven Cavity is the same as discussed in the installation tutorial. |
01:00 | Now, open a command terminal. |
01:02 | To do this, press Ctrl+Alt+t keys simultaneously on your keyboard. |
01:08 | In the command terminal, type the path for lid driven cavity. |
01:12 | Now, type "run" and press Enter. |
01:15 | cd (space) tutorials and press Enter |
01:20 | cd (space) incompressible and press Enter. |
01:26 | cd (space) icoFoam (Note that F here is capital) and press Enter. |
01:33 | cd (space) cavity and press Enter. |
01:38 | Now, type "ls" and press Enter |
01:41 | In the file structure of cavity you will see 3 folders : 0 , constant , and system |
01:46 | Now type cd (space) constant and press enter |
01:52 | Now type ls and press enter |
01:55 | The constant folder contains another folder named polymesh and a file describing the physical properties of fluid. |
02:01 | Now type cd (space) polymesh and Press Enter |
02:08 | Polymesh contains a file named blockMeshDict |
02:12 | Now type ls and press Enter |
02:15 | You can see the blockMeshDict |
02:17 | To open up the blockMeshDict file type gedit space blockMeshDict
(Note that M and D here are capital) Now press enter |
02:30 | This will Open up the blockMeshDict file
|
02:32 | Let me drag this to the capture area |
02:36 | This contains : cordinates for lid driven cavity |
02:41 | blocking and meshing parameters |
02:44 | and boundary patches. |
02:47 | Since there are no arcs as well as no patches to be merged, edges and mergePatchPairs can be kept empty |
02:56 | Now close this |
02:58 | In the command terminal type : cd (space) .. (dot) (dot) and press enter. |
03:04 | Do this twice. You will come back to the cavity folder |
03:09 | Now type cd (space) system and press enter, |
03:15 | Now type ls press Enter this contains three files |
03:22 | controlDict, fvSchemes and fvSolutions |
03:26 | controlDict contains control parameters for start/end time.
|
03:30 | fvSolution contains discritization schemes used in run time. |
03:35 | And fvSchemes contains equation for solver, tolerance etc. |
03:40 | Now again type cd (space) (dot dot) . . and press Enter |
03:46 | Now type cd ( space ) 0 (zero) and Press Enter |
03:53 | Now type ls and press Enter |
03:57 | This contains the initial values for boundary conditions like Pressure ,Velocity,Temperature etc. |
04:03 | Now Type cd ( space ) (dot dot) . . to return back to the cavity folder |
04:09 | Now we need to mesh the geometry |
04:11 | We are using a course mesh here. |
04:14 | Mesh the geometry by typing blockMesh in the terminal. |
04:18 | Now type blockMesh (Note that M here is capital) and press Enter |
04:25 | The Meshing is done. |
04:27 | If there is some error in the blockMesh file it will be shown in the terminal |
04:31 | To view the geometry |
04:32 | Type paraFoam , Note that F here is capital and press Enter |
04:40 | This will open the paraview window |
04:44 | Now on the left hand side of the object inspector menu click on Apply. |
04:49 | You can see the lid driven cavity geometry now close this |
04:58 | Check the mesh by typing checkMesh in the terminal |
05:04 | Note that M here is capital and press Enter |
05:08 | you can see the number of cells, skewness and other parameters, which are associated with the mesh |
05:15 | Let me switch back to the slides. |
05:17 | The solver we are using here is icoFoam : |
05:20 | icoFoam is a Transient solver for incompressible flow of newtonian fluids |
05:26 | Let me switch back to the terminal |
05:29 | In the terminal type icoFoam |
05:33 | Note that F here is capital and press Enter |
05:37 | The Iterations running will be seen in the terminal window. |
05:40 | After the solving is done type paraFoam in the terminal to view the geometry and the results |
05:54 | On the left hand side of object inspector menu |
05:57 | click on Apply |
05:58 | Now Scroll down the properties on objector inspector menu
|
06:02 | you can see mesh parts,volume fields etc |
06:07 | Check or uncheck these boxes in the mesh part, to view the different boundary regions of Lid driven cavity |
06:15 | Now after this on top of the left-hand side on active variable control , dropdown menu change this from solid color to p or capital U, which are the initial conditions such as pressure , velocity |
06:31 | I will select capital U. Now this will show you the initial condition of velocity |
06:37 | On top of the paraview window you can see the VCR control |
06:44 | Click on the play button |
06:47 | Now this is the final result of velocity for lid driven cavity |
06:52 | Toggle on the color legend by clicking on the top left of the active variable control menu |
07:03 | This is the color legend for U velocity |
07:07 | We need to validate the results obtained
|
07:09 | To do this let us plot the U and V velocity
|
07:12 | To do this Go to Filters scroll down > Data Analysis > Plot Over line |
07:21 | Click on it |
07:23 | You can see X , Y and Z axis |
07:25 | Select the X & Y axis turn by turn. |
07:31 | I will select the X axis and click Apply |
07:37 | You can see Pressure and velocity plots being plotted |
07:42 | Since it is a non dimensional analysis, we need to plot the graph for u/U v/s y/L for Reynolds number =100 |
07:52 | To do this in Plot Data click on the Y-axis |
07:58 | And click APPLY |
08:01 | You can see the plot |
08:03 | Now in menu bar go to File > Save Data |
08:09 | Give appropriate name to your file |
08:11 | I will give this as cavity |
08:15 | The file will be saved as .csv file |
08:19 | Now click ok. Again click ok |
08:23 | Now go to the cavity folder of openfoam directory. |
08:29 | Scroll down you can see the cavity.csv file |
08:34 | Open it in Open office or LibreOffice Spreadsheet |
08:39 | In the libreoffice spreadsheet copy the U0 (u velocity) and to the right point 1(Y-axis) columns
in another spreadsheet |
08:48 | Now divide both these coloumns that is u zero by capital U and points 1 by capital L |
08:59 | And Plot the results in libreoffice charts option on top in the menu bar. |
09:08 | Now let me switch back to the slides |
09:10 | Results obtained will be similar to this figure |
09:16 | Validate the result on a paper published on Lid Driven Cavity by : Ghia et al. (1982) and
Results obtained from Fluent |
09:24 | In this tutorial we learnt |
09:26 | File structure of Lid Driven cavity |
09:28 | Solved lid driven cavity. |
09:30 | Post-processing of solutions |
09:32 | And Validation |
09:34 | As as Assignment, |
09:35 | Change some parameters in the lid driven cavity |
09:38 | * Velocity Magnitude in the 0 folder |
09:41 | * Kinematic viscosity in transportPorpoerties in constant folder |
09:45 | And Plot results of u/U and y/L |
09:50 | Watch the video available at this URL: http://spoken-tutorial.org/What_is_a_Spoken_Tutorial |
09:54 | It summarizes the Spoken Tutorial project. |
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10:23 | More information on the same is available at the following URL link http://spoken-tutorial.org/NMEICT-Intro |
10:27 | This is Rahul Joshi from IIT BOMBAY signing off. |
10:30 | Thanks for joining |
Contributors and Content Editors
DeepaVedartham, Gaurav, Nancyvarkey, PoojaMoolya, Sandhya.np14, Sneha