Hi Dave,

Thanks a for your reply.

Here's my actual use case: two (or more) cuboids stacked up to form a big 
layered cuboid. The big cuboid should be periodic. Each intermediate surface 
will have a different characteristic lengthscale, and the characteristic 
lengthscale of the connecting surfaces should change smoothly. Can this be 
achieved?

Cheers,
Aleksejs

On 14.12.2016 15:29, David Colignon wrote:
>
> On 14/12/16 14:22, Aleksejs Fomins wrote:
>
>> Dear Gmsh,
>>
>> I would like to create a cubic domain with a few complicated 3D shapes 
>> inside, and produce a corresponding tetrahedral mesh. The domain boundaries 
>> of the cube should be periodically conformal, e.g. each triangle on the 
>> surface with normal -x should be equivalent to a triangle on the surface 
>> with normal +x under translation along the x-axis.
>>
>> Using google I have found a solution proposed earlier on this list:
>>
>> http://onelab.info/pipermail/gmsh/2016/010305.html
>>
>> The .geo code suggested in the above link produces a conformal tetrahedral 
>> mesh of a cube using Transfinite surfaces and edges. It seems to work, but 
>> has a few problems:
>> 1) It completely ignores the value of the characteristic lengthscale 
>> variable "lc", always splitting each edge in exactly 4 parts
>> 2) The characteristic lengthscale changes depending on when index number of 
>> the Transfinite Line. Currently it is 5. If one would set it to 14, each 
>> edge would be split into exactly 25 segments. Why is that?
>
> Hi,
>
> see http://gmsh.info/doc/texinfo/gmsh.html#Structured-grids
>
> Transfinite Line { expression-list } | "*" = expression < Using Progression | 
> Bump expression >;
>
>     Selects the lines in expression-list to be meshed with the 1D transfinite 
> algorithm. The expression on the right hand side gives the number of nodes 
> that will be created on the line (this overrides any other mesh element size 
> prescription—see Specifying mesh element sizes).
>
>
> 5 nodes -> four segments
>
> Regards,
>
> Dave
>



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