A Lyapunov-Perelman Accounting Resolution of the Navier-Stokes Regularity Problem

Fuente: Zenodo

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Bibliographic Details
Main Authors:	Bulyaki, Jennifer, Elliott, Andrew
Format:	Recurso digital
Published:	Zenodo 2026
Subjects:	Navier-Stokes regularity Leray-Hopf weak solutions vortex stretching curvature amplification curvature accumulation Perelman entropy Lyapunov functional Lyapunov-Perelman accounting Intrinsic regularity Blow-up mechanism Integrable amplification weak-solution closure self-adjoint operators Kato quadratic forms Resolvent calculus Herglotz positivity Canonical advection-diffusion Transport-diffusion geometry High Reynolds number flow John Hopkins Turbulence Database Channel flow DNS Non-stochastic closure Curvature smoothing Geometric PDE Analysis Nonlinear PDE Stability Fluid-geometry coupling Clay Millenium Problem Finite-time singularities Sobolev duality Energy inequality Spectral calculus Positive spectral measures Herglotz-Nevanlinna functions Log-density potentials Advection-diffusion equations Superharmonic weights Beale-Kato-Madja criterion Serrin-Prodi conditions Caffarelli-Kohn-Nirenberg framework Geometry-driven dissipation Global existence theory Weak regularity framework
Online Access:	Acceder al recurso
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