OAI/Analysis/RieszRectifiability/Kernel/HeightTailSplit.lean
5 declarations, 0 contain sorry, 0 declared as axioms
Annular integrability for height-tail estimates
Lipschitz height functions are bounded on each dyadic annulus. The finite annular mass supplied by upper growth then gives the square integrability needed to apply shell estimates in the height-tail decomposition.
- theorem
OAI.RieszRectifiability.lipschitz_height_memLp_on_annulusline 22 - theorem
OAI.RieszRectifiability.weighted_height_closed_tail_boundline 40 - theorem
OAI.RieszRectifiability.finiteShellRegion_union_closedExteriorline 78 - theorem
OAI.RieszRectifiability.finiteShellRegion_disjoint_closedExteriorline 96 - theorem
OAI.RieszRectifiability.improved_weighted_height_tail_boundline 102