******************* This email originates from outside Imperial. Do not click on links and attachments unless you recognise the sender. If you trust the sender, add them to your safe senders list https://spam.ic.ac.uk/SpamConsole/Senders.aspx to disable email stamping for this address. ******************* Hi, I have a 2.5D solution (2D in the x-y plane with Fourier expansion in the z direction) run with the incompressible Navier-Stokes solver and I need to replicate it N times in the homogeneous direction. If the solution has HomModesZ for an extension LZ, I need the new solution to fit N replica in an extension N*LZ with a resolution N*HomModesZ. I have tried several modules of FieldConvert, but rather than N replicas of the original solution, the result I get is a stretched version of it. In principle this should be a very simple thing to do, as the coefficients of mode k of the original solution should be copied to mode k*N of the new solution, leaving all modes that are not multiples of N empty (zeroes). The trouble is that implementing this requires an understanding of how modes are labeled and I don't manage to get the hold of it. For a simple 1D-periodic solution whose Fourier expansion modes are saved in a sequential complex array, replicating three times would be as simple as: A_original = {a0, a1, a2, a3, ..., an} A_new = {a0, 0, 0, a1, 0, 0, a2, 0, 0, a3, ..., 0, 0, an} Could someone please give me some hints as to how to implement this? Perhaps an existing module that I can take as a reference and the sort of changes that could get the intended result? I believe this would not take more than a few minutes for someone that is familiar with the code. Perhaps someone acquainted with the working can help me implement such a replication module for FieldConvert? Thank you. Cheers, Guillermo