Global endpoint regularity

The public theorem exposes the completed endpoint regularity result.

theorem ESS.essGlobal (T : ℝ) (a : CKN.Foundation.Parabolic.Vec3 → CKN.Foundation.Parabolic.Vec3) (u : CKN.Foundation.Parabolic.ParabolicPoint → CKN.Foundation.Parabolic.Vec3) (Du : CKN.Foundation.Parabolic.ParabolicPoint → Fin 3 → CKN.Foundation.Parabolic.Vec3) : CKN.IsLerayHopfSolution T a u Du → essSup (fun (t : ℝ) => ∫⁻ (x : CKN.Foundation.Parabolic.Vec3), ENNReal.ofReal (CKN.Foundation.Parabolic.vec3EuclideanNorm (u (x, t))) ^ 3) (MeasureTheory.volume.restrict (Set.Ioo 0 T)) < ⊤ → CKN.SingularSet Set.univ (Set.Ioo 0 T) u = ∅

The global Escauriaza–Seregin–Šverák regularity theorem thm:ess-global.