:: Library Catalog

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I tiakina i:

Ngā taipitopito rārangi puna kōrero
Kaituhi matua:	SICHE, BRENDAN
Hōputu:	Recurso digital
Reo:	Ingarihi
I whakaputaina:	Zenodo 2026
Ngā marau:	Navier-Stokes regularity enstrophy helicity Millennium Problem turbulence Partial differential equations phase decoherence
Urunga tuihono:	https://doi.org/10.5281/zenodo.19337705
Ngā Tūtohu:	Tāpirihia he Tūtohu Kāore He Tūtohu, Me noho koe te mea tuatahi ki te tūtohu i tēnei pūkete!

Ngā tūemi rite

Phase Decoherence and Regularity of the Three-Dimensional Navier–Stokes Equations
mā: SICHE, BRENDAN
I whakaputaina: (2023)

Global Regularity of the Three-Dimensional Navier–Stokes Equations via Spectral Gap and Frequency Rigidity
mā: Rodrigues, Vinicius Ramos
I whakaputaina: (2025)

Global regularity for 3D Navier–Stokes via a Gate / No‑Theft critical‑element rigidity spine
mā: Feher, Zoltan
I whakaputaina: (2026)

The Ladder of Gaps Physics B: Post-Navier-Stokes Equations– Regularity Phase Transitions and the Hierarchy of Information Conservation
mā: zhou, changzheng, me ētahi atu.
I whakaputaina: (2026)

Paper 151: Exact-Zero Accounting Ghost Coefficient for the High-Vorticity Navier–Stokes Bridge
mā: Sarnowski, Michael
I whakaputaina: (2026)

Navier-Stokes Existence and Smoothness: Resolution via Completing Closure
mā: Keeble, Clifford
I whakaputaina: (2026)

A Quantile–Interface Regularity Criterion for 3D Incompressible Navier–Stokes on T³: Dyadic Closure with Explicit Locking Verification (v1.3)
mā: Sabljić, Branimir
I whakaputaina: (2026)

A Quantile–Interface Regularity Criterion for 3D Incompressible Navier–Stokes on ³: Dyadic Morrey-Envelope Closure with Explicit Locking (Vol. II)
mā: Sabljić, Branimir
I whakaputaina: (2026)

The Navier-Stokes Singularity Does Not Exist in Physical Spacetime: A TCC Proof, the SRNUDT Boundary Theorem, and a Critique of the Continuous Spacetime Axiom
mā: Ploof, Bradley
I whakaputaina: (2026)

Exact Reduction and Equivalence for an Internal Phase-Reorganization Interpretation of 3D Navier–Stokes
mā: Yoshida
I whakaputaina: (2026)

Global Regularity of the 3D Incompressible Navier–Stokes Equations via Energy Estimates, Bootstrap Closure, and Vorticity Control
mā: Kevin Fathi
I whakaputaina: (2025)

Supplementary Notes to "SAPZ Singularity Principle for Navier–Stokes (v5.6r1)": Corollaries and LEI Contract
mā: Lee, Byoungwoo
I whakaputaina: (2026)

A Geometrically Weighted Sobolev Framework for Navier–Stokes Regularity: The H^s_B Space, Contact Geometry Interpretation, and a No-Go Theorem for Metric Pressure Absorption
mā: Jeffers, Nicholas
I whakaputaina: (2026)

An Effective PDE for Shell-Angular Energy and Global Regularity of 3D Navier–Stokes
mā: Higgins, Rod
I whakaputaina: (2026)

An Effective PDE for Shell-Angular Energy and Global Regularity of 3D Navier–Stokes
mā: Higgins, Rod
I whakaputaina: (2026)

Collision-Robust Soft Projectors for Navier–Stokes Strain Geometry: Gap-Free Variation Bounds, Orlicz Tail Leakage, and a Coherence Certificate at the Enemy-Mode Threshold
mā: Giovanni, Esposito
I whakaputaina: (2026)

Paper 151L: Final Coefficient Ledger and Margin Assembly for the High-Vorticity Navier–Stokes Bridge
mā: Sarnowski, Michael
I whakaputaina: (2026)

Anti–Congruence and the Eigenframe Actuator: Structural Exclusion of Finite–Time Singularities in the Three–Dimensional Navier–Stokes Equations
mā: Esposito, Giovanni
I whakaputaina: (2026)

Navier-Stokes equations: Unpredictability even without butterflies?
mā: Xavier Mora
I whakaputaina: (2018)

On the consistency of dynamic wetting boundary conditions for the Navier–Stokes–Cahn–Hilliard equations
mā: Demont, Tristan, me ētahi atu.
I whakaputaina: (2026)

An Infinite Family of Approximate Conservation Laws for Point Vortex Dynamics
mā: Sanchez, Bryan
I whakaputaina: (2026)

An Infinite Family of Approximate Conservation Laws for Point Vortex Dynamics
mā: Sanchez, Bryan
I whakaputaina: (2026)

An Infinite Family of Approximate Conservation Laws for Point Vortex Dynamics
mā: Sanchez, Bryan
I whakaputaina: (2026)

An Infinite Family of Approximate Conservation Laws for Point Vortex Dynamics
mā: Sanchez, Bryan
I whakaputaina: (2026)

An Infinite Family of Approximate Conservation Laws for Point Vortex Dynamics
mā: Sanchez, Bryan
I whakaputaina: (2026)

A δ-Functional Riccati–Barrier Interface for Finite-Horizon Regularity Certificates (v3.8)
mā: Lee, Byoungwoo
I whakaputaina: (2026)

Recursive Collapse Scaffold Resolving the Navier–Stokes Global Regularity Problem
mā: Pryately, Carney Shea
I whakaputaina: (2025)

Kū Algebra: Problem & Solution Series III — Millennium Applications — Advanced Equilibrium Exercises(空代数:問題と解答シリーズ III ミレニアム問題応用演習:高度者向け)
mā: Ejima, Hirotaka
I whakaputaina: (2025)

Kū Algebra: Problem & Solution Series III — Millennium Applications — Advanced Equilibrium Exercises(空代数:問題と解答シリーズ III ミレニアム問題応用演習:高度者向け)
mā: Ejima, Hirotaka
I whakaputaina: (2025)

Time-periodic Poiseuille-type solution with minimally regular flow rate.
mā: Kristina Kaulakyte
I whakaputaina: (2021)

The Interval of Existence: Physical Foundations of Four Millennium Problems
mā: Golbere, Brian
I whakaputaina: (2025)

Global Regularity of the Three-Dimensional Incompressible Navier-Stokes Equations
mā: Asiryan, Valery
I whakaputaina: (2025)

Mathematical Modelling of Traffic Flow Dynamics Around Roundabouts Using Navier–Stokes and Advection–Diffusion Equations
mā: Momanyi Mogire Krifix, me ētahi atu.
I whakaputaina: (2025)

Fractal Holographic Turbulence: Conformal Invariance of Weak Solutions to Navier-Stokes Equations, Generalization of Onsager's Conjecture, and Nonlocal Entropy Extremum Principle
mā: ZHOU, changzheng, me ētahi atu.
I whakaputaina: (2025)

Numerical study on the magnetohydrodynamics of an oscillatory flow under inductionless and core-side-layer approximations
mā: J.A. Rizzo-Sierra
I whakaputaina: (2016)

3D computational fluid dynamics modeling of temperature and humidity in a humidified greenhouse
mā: Cuauhtémoc Pérez-Vega
I whakaputaina: (2021)

Near Continuum Flows Over a Rotating Disk
mā: Gerardo Lara-Rodriguez
I whakaputaina: (2015)

Global Regularity of the Navier–Stokes Equations under the Principle of Finitary Variation (Formalized UDE)
mā: Vilela, Italo
I whakaputaina: (2025)

Estudio comparativo de flujo de fluido a través de una placa de orificio usando las ecuaciones de Stokes y de Navier-Stokes
mā: Miryam Lucía Guerra-Mazo
I whakaputaina: (2016)

La ecuación de Navier-Stokes y multifractales
mā: José Roberto Mercado Escalante
I whakaputaina: (2008)