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A Lyapunov-Perelman Accounting Resolution of the Navier-Stokes Regularity Problem
A Lyapunov-Perelman Accounting Resolution of the Navier-Stokes Regularity Problem
Fuente:
Zenodo
Saved in:
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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Internet
https://doi.org/10.5281/zenodo.18304314
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