Fluent 6.3.26 vs 12.1 and partition method
Thank you for reading my post!
I have some questions concerning fluent 6.3.26 and fluent 12.1. I have tried to find the answers in the manual and on the forum but without satisfying result so far.
First off all I will explain my project setup. I am doing a cfd research on 3D bluff bodies. I use Fluent 3ddp, the realizable k-e model with non equilibrium wall functions, a velocity inlet and a pressure outlet.
I use a hybrid mesh, where the boundary layers are resolved by hexagonal elements, the remainder of the domain is filled with tetras. The hex and tetra elements are one to one connected by pyramids. The mesh is thus conformal.
Fluent is installed on a cluster and runs in parallel. For the calculation 1 node and 8 processors are used.
I had the same mesh, problem setup, boundary conditions, etc run on the cluster in fluent 6.3.26 and 12.1. When I checked the results they differ (drag coefficient f.e.) although the problem setup was the same.
I noticed that the partition method of both versions differs. Fluent 6.3.26 uses the principle axes method while 12.1 uses the metis method.
From the manual I understood that the method should not influence the final result. Although it can influence the computational time. Is this correct? Or does the partition method influences the result (drag value)? Is this due to differences in the interface between the different partitions? Does anyone knows where to find information on the influence of the partition method on the final result?
My second question concerns the differences between both versions of Fluent. Has there been an update in the turbulence models? Or the non equilibrium wall functions? Does anyone know where I could find this information?
In short I am looking for the reasons why both results differ. And mostly whether the partition method can have an influence on the result. I imagine that there have been several updates from 6.3.26 to 12.1 in fluent influencing the results obtained.
Any help or link will be greatly appreciated!
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