The actual slow base on a coarsest common integer cover #
The physical base, virtual stress, dyadic band and small parameter stay fixed. Only the integer cover used in the graph operators changes. The forward real-lift map is the genuine integer covering matrix, with its actual norm.
Scalar hypotheses on the chosen common index, including every low band.
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Radial frequency, given by ChartScales.Lambda ^ index n * ChartScales.Q n ^ (ChartScales.radialExponent h / 2).
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Fast coefficient, given by ChartScales.Tg ^ index n * ChartScales.Q n ^ (1 + h).
Equations
- NavierStokes.CommonBaseContext.fastCoefficient h index n = NavierStokes.ChartScales.Tg ^ index n * NavierStokes.ChartScales.Q n ^ (1 + h)
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Pull, given by f n (coverLift (gap n) x).
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- NavierStokes.CommonBaseContext.pull gap f n x = f n ((NavierStokes.CommonBaseContext.coverLift (gap n)) x)
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True covering norms produce one finite-jet constant before the band is chosen. No isometry property is assumed of the cover.
Same actual base and stress; only the graph's integer index changes.
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- One or more equations did not get rendered due to their size.
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Context coherence is proved on every free auxiliary lift point.