As the element size decreases, the mesh is able to represent higher frequency content. Perhaps this is what you are observing?
Perhaps the DAMP parameter of *CONSTRAINED_LAGRANGE_IN_SOLID will help?
--len
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Dear Ameen,
I found this note. See if it is of some help.
[1] The dbfsi P is an averaged value. To get ==> F_dbfsi ~ P_dbfsi * A
[2] The interface-force-file (iff) is more local ==> to get force ==>
F_iff ~ integrate_over_A[ P_iff * dA ]
So in this sense, [2] is more maybe accurate and not exactly the same as [1].
Sincerely,
James M. Kennedy
KBS2 Inc.
January 14, 2021
From: ls-d...@googlegroups.com [mailto:ls-d...@googlegroups.com] On Behalf Of Ameen Topa
Sent: Thursday, January 14, 2021 11:56 AM
To: LS-DYNA2 <ls-d...@googlegroups.com>
Subject: [LS-DYNA2] Noise in dbfsi
Dear all,
--

Thanks for the additional details.
Your two models seem to have achieved a converged solution – expect for the noted 20mm mesh irregularity at 1.35s.
As a numerical experiment, please try running the model with a 50 or 60mm mesh.
--len
PS – When you again plot dbfsi please select two more dissimilar colors than red and orange.
From: ls-d...@googlegroups.com <ls-d...@googlegroups.com> On Behalf Of Ameen Topa
Sent: Friday, January 15, 2021 6:29 AM
To: LS-DYNA2 <ls-d...@googlegroups.com>
Subject: Re: [LS-DYNA2] Noise in dbfsi
Dear all,
Thank you for your prompt reply. I think it is better to explain with the plots. Here are few things to note:
Dear Mr. Kennedy,
Thank you for your suggestion. I will look into it.

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Dear Ameen,
Two thoughts you might look at: (1) compare single and double precision executables and (2) employ structured (S-ALE) method.
There are instances where double precision is most likely needed: for example, explicit analysis where number of cycles (time steps) is large, e.g., over 200,000 time steps (200,000 is just a ballpark figure... the actual number for any given model could be much higher).
A very nice feature of the S-ALE modeling, especially when making mesh discretization comparison studies, is that one can modify the S-ALE model (wavehitcol.k) below by making a simple parameter change (node numbering) in the three *ALE_STRUCTURED_MESH_CONTROL_POINTS keyword entries.
------------------
ALE (standard) - Intermediate example presentation
https://www.dynaexamples.com/ale/intermediate-example
Intermediate : Wave-Structure Interaction
A container is partially filled with water subjected to gravity. As the wave propagates, it hits a rigid column placed roughly in the middle of the container. This model was developed to make/allow comparisons with an available S-ALE model. To make a direct comparison, using identical cell discretization (0.010 meters) one can modify the S-ALE model (wavehitcol.k) below by making a simple parameter change (node numbering) in the three *ALE_STRUCTURED_MESH_CONTROL_POINTS keyword entries.
Roughly 330,000 elements are in the ALE and S-ALE models with a cell discretization of 0.010 meters (m), while roughly 2,590,000 elements are in the S-ALE model (wavehitcol.k) with a cell discretization of 0.005 meters (m).
The Murnaghan equation of state has become available as a new keyword: *EOS_MURNAGHAN. This equation of state can be used to enforce quasi-static incompressibility while allowing for a reasonable time step in explicit calculations. Any ALE model part is there- fore represented by a *MAT_NULL card, describing the density and viscosity of the material, and an *EOS_MURNAGHAN card, describing the pressure-density relationship.
-----------------
S-ALE - Intermediate example presentation
http://ftp.lstc.com/anonymous/outgoing/hao/sale/models/wavehitcol/
Intermediate : Wave-Structure Interaction
A container is partially filled with water subjected to gravity. As the wave propagates, it hits a rigid column placed roughly in the middle of the container. The total contact forces are recorded for the entire simulation, and compared to experimental data [1].
[1} Gomez-Gesteira, M., Crespo, A.J.C., Rogers, B.D. Dalrymple, R.A., Dominguez, J.M. and Barreiro, A., “SPHysics - Development of a Free-Surface Fluid Solver - Part 2: Efficiency and Test Cases,” Computers & Geosciences, Vol. 48, pp. 300–307, November, 2012.
https://www.sciencedirect.com/science/article/pii/S0098300412000842
[2] Chen, H., "LS-DYNA Structured ALE (S-ALE) Solver", 14th International LS-DYNA Users Conference, Dearborn, Michigan, June, 2016.
[3] Chen, H, and Do, I., "Recent Developments in LS-DYNA S-ALE", 15th International LS-DYNA Users Conference, Dearborn, Michigan, June, 2018.
-------------------
Sincerely,
James M. Kennedy
KBS2 Inc.
January 21, 2021
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