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Compute third stage time-step for RK3 in a way that reduces the accumulation of error #3617
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5077631
Change TimeInterval to avoid roundoff error issue plus some cleanup
glwagner 2a28af3
fix typo
glwagner 4642bfa
Import fix
glwagner 7e099ee
Potentially address overflow problem
glwagner 8b8a426
Recompute new third stage time-step to reduce error accumulation
glwagner e76934d
Make schedule work even with fake models
glwagner b0b35d3
Merge branch 'glw/time-interval-fix' into glw/reduce-time-error-accum…
glwagner e5dbae3
Fix tests for TimeInterval
glwagner bf2298d
Fix JLD2 output writer tests
glwagner a7628a4
Fix NetCDF writer test?
glwagner 64bc964
Merge branch 'glw/time-interval-fix' into glw/reduce-time-error-accum…
glwagner 05e41e8
Merge branch 'main' into glw/reduce-time-error-accumulation
glwagner 4ca30ab
Merge branch 'main' into glw/reduce-time-error-accumulation
glwagner 2e0811a
Merge branch 'main' into glw/reduce-time-error-accumulation
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Here we
tick!
withcorrected_third_stage_Δt
, but other third stage steps (namely wecalculate_pressure_correction!
,pressure_correct_velocities!
andstep_langrangian_particles!
) use the originalthird_stage_Δt
. I would assume all of them need to use thecorrected
version, no?There was a problem hiding this comment.
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hmm we can change that though, though it shouldn't matter because they are indistinguishable except by machine epsilon?
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Ah right I did consider this. We can change the pressure correction and lagrangian particles. However, other tracers effectively use the original third stage dt via rk3 substep. So I think it's actually simpler to use the same third_state_dt for everything (tracers, predictor velocity, pressure correction, lagrangian particles), but to simply shave off the error accumulated in the model clock during the substeps
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Yeah, it's more a matter of consistency than anything else imo
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Right, so my point is that it's more consistent to use the non-corrected time-step everywhere, including
rk3substep!
(where it is used implicitly), as well as in the pressure correction and Lagrangian particles step. Do you agree?There was a problem hiding this comment.
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Ah, I see what you're saying. Yes I agree.