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Old   September 20, 2023, 06:00
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Matthew
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Quote:
Originally Posted by LuckyTran View Post
Oh sorry, that's right you have only a diffusive flux in the lagrangian formulation. Now just keep in mind that you can set the flux to 0 without invoking any differencing scheme. This is the way.


The other way is to set the du/dx to zero and then interpolate it onto the face flux. This way introduces discretization errors and inconsistencies.
I sort have done that. I've simply set the first and second equal, and that's fixed that little issue.
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Old   September 21, 2023, 11:12
Default There is something going on at h=1
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As you can see a lot of the issues I've had have gone away after my rather crude fix the issue at h=0 is now working. The issue is now twofold: The value at h=1 seems to be erratic. I use a stress-free condition at h=1, but there still seems to be a spike.

The other issue is about parametrisation.
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Old   September 21, 2023, 12:20
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Filippo Maria Denaro
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How do you introduce the Neumann BC into the scheme?
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Old   September 21, 2023, 12:26
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Originally Posted by FMDenaro View Post
How do you introduce the Neumann BC into the scheme?
Via the flux.
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Old   September 21, 2023, 12:39
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Originally Posted by hunt_mat View Post
Via the flux.



In your figure I see only the density, I need to check also the velocity plot and all the details about your BC.
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Old   September 21, 2023, 13:27
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Quote:
Originally Posted by FMDenaro View Post
In your figure I see only the density, I need to check also the velocity plot and all the details about your BC.
The velocity looks wrong as it should be zero at h=0. I could force this in the algebraic equations.

This is graph is for the edges, rather than the cells. I used interp1 in Matlab to obtain the values, and I got a NaN at h=0 for some reason.
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Old   September 28, 2023, 12:53
Default Most of the problems sorted
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I have the majority of the problems sorted but one issue I think is the length of the rod in question. The way I calculate it is by using the mass in each cell as being constant. and if dh represents the mass of a typical cell, then I use:
dh=\rho dX
where dX represents the new length after compression. The new cell locations are then given as
Code:
X=[0 cumsum(dX)]
Then the length of the rod is given as X(end).

As you can see, it hasn't gone down much and I wondered if this was the code or just a poor choice of parameters.
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