Domain decomposition and Z-model - D-Flow Flexible Mesh - Delft3D
intro story D-Flow FM
D-Flow Flexible MeshD-Flow Flexible Mesh (D-Flow FM) is the new software engine for hydrodynamical simulations on unstructured grids in 1D-2D-3D. Together with the familiar curvilinear meshes from Delft3D 4, the unstructured grid can consist of triangles, pentagons (etc.) and 1D channel networks, all in one single mesh. It combines proven technology from the hydrodynamic engines of Delft3D 4 and SOBEK 2 and adds flexible administration, resulting in:
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Domain decomposition and Z-model
SA
Steven Ayres, modified 8 Years ago.
Domain decomposition and Z-model
Padawan Posts: 33 Join Date: 4/21/11 Recent Posts 00
The Delft3D-FLOW manual states that the Z-model does not work with domain decomposition (page 611 of the 14 April, 2011 version). We have a very stratified, large scale estuary system we are analyzing with Delft3D where both the Z-model and domain decomposition would be desirable features. Are there plans to make the domain decomposition feature functional with the Z-model?
Adri Mourits, modified 8 Years ago.
RE: Domain decomposition and Z-model
Yoda Posts: 1221 Join Date: 1/3/11 Recent Posts 00
Hi Steven,
Officially, the Z-model functionality is still "beta"-functionality.
There are some testcases in our testbed based on Z-model and DomainDecomposition and the results in there look good.
A set of Z-model updates is being prepared in a branch and will hopefully be merged into the trunk soon.
Regards,
Adri
Officially, the Z-model functionality is still "beta"-functionality.
There are some testcases in our testbed based on Z-model and DomainDecomposition and the results in there look good.
A set of Z-model updates is being prepared in a branch and will hopefully be merged into the trunk soon.
Regards,
Adri
SA
Steven Ayres, modified 8 Years ago.
RE: Domain decomposition and Z-model
Padawan Posts: 33 Join Date: 4/21/11 Recent Posts 00
Thanks Adri,
I have tested the sigma version on my problem and it has proven to be incapable of resolving the stratification in the weakly forced system I am investigating because of the artificial diffusion introduced by the boundary fitted cell volumes. I have also tested the Z-model on part of the domain and had much more success at creating a stratified system. However, I would like to investigate sedimentation processes and retain the domain decomposition setup I have created for the sigma model. I was wondering if there is a beta version of the Z-model with domain decomposition and sedimentation that could be released to the community for testing?
Steve
I have tested the sigma version on my problem and it has proven to be incapable of resolving the stratification in the weakly forced system I am investigating because of the artificial diffusion introduced by the boundary fitted cell volumes. I have also tested the Z-model on part of the domain and had much more success at creating a stratified system. However, I would like to investigate sedimentation processes and retain the domain decomposition setup I have created for the sigma model. I was wondering if there is a beta version of the Z-model with domain decomposition and sedimentation that could be released to the community for testing?
Steve
Adri Mourits, modified 8 Years ago.
RE: Domain decomposition and Z-model (Answer)
Yoda Posts: 1221 Join Date: 1/3/11 Recent Posts 00
Fernando Barreto, modified 7 Years ago.
RE: Domain decomposition and Z-model
Padawan Posts: 74 Join Date: 6/21/12 Recent Posts 00
Was the Z-model implemented in the DD boundary?
Adri Mourits, modified 7 Years ago.
RE: Domain decomposition and Z-model (Answer)
Yoda Posts: 1221 Join Date: 1/3/11 Recent Posts 00
Hi Fernando,
The combination DomainDecomposition and Z-model works. But be aware that that combination is sensitive for bed level gradients on the DD boundary in both directions (along and perpendicular to the DD boundary).
Regards,
Adri
The combination DomainDecomposition and Z-model works. But be aware that that combination is sensitive for bed level gradients on the DD boundary in both directions (along and perpendicular to the DD boundary).
Regards,
Adri