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I ran the 2D Navier-Stokes example that computes the energy and enstrophy budgets with higher amplitude excitation and for longer so it became nonlinear. Both residuals for energy and enstrophy budgets seems to have a systematic negative bias, although still the residuals are ~3 orders magnitude smaller that the each of the terms in the budgets.
I'm pretty sure that the terms are correct. Perhaps testing that the budgets close when in the nonlinear regime with deterministic forcing is a good idea. There are less ambiguities there...
Btw, as a side-note, we should add the expression of each term in the budgets in the doc strings so that people know what the functions are supposed to be computing. :)
@cesar-rocha, I remember you computing energy/enstrophy budgets. Did you notice anything like the above?
As a remark, these are simulations of 2D Navier-Stokes with linear drag and hyperviscosity. There is neither high-wavenumber filtering or dealiasing.
I ran the 2D Navier-Stokes example that computes the energy and enstrophy budgets with higher amplitude excitation and for longer so it became nonlinear. Both residuals for energy and enstrophy budgets seems to have a systematic negative bias, although still the residuals are ~3 orders magnitude smaller that the each of the terms in the budgets.
Here's a plot of the budgets when I let the energy/enstrophy example run for up to μt=2.
I'm pretty sure that the terms are correct. Perhaps testing that the budgets close when in the nonlinear regime with deterministic forcing is a good idea. There are less ambiguities there...
@BrodiePearson @glwagner
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