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Paper 3 in a continuing series on regime boundaries and descriptive failure.

Turbulence remains one of the most challenging problems in classical physics. While the Navier–Stokes equations remain mathematically valid, the flow transitions from smooth, predictable behavior to highly complex dynamics.

In this paper, I examine turbulence through a structural lens: as a distributed regime breakdown. Rather than viewing turbulence as a failure of the governing equations, I explore the possibility that it represents the breakdown of the descriptive regime in which those equations provide stable, predictable solutions.

The central idea is that the underlying dynamics persist even as the assumptions supporting the original descriptive framework lose stability.

This paper extends the discussion from phase transitions into nonlinear fluid systems and lays the groundwork for later work on measurable precursor signatures near regime boundaries.

Turbulence as Regime Breakdown: Descriptive Failure and Persistence in Nonlinear Systems

https://doi.org/10.17605/OSF.IO/AKVS8

Series Progress

1. Mathematical Conditions for Regime Failure in Relational Field Theory
2. Phase Transitions as Regime Boundaries
3. Turbulence as Regime Breakdown ← current paper
4. Boundary-Constrained Persistence
5. The Planck Regime as a Boundary Intersection
6. Relational Field Theory: Structural Program Overview

Comments and constructive feedback are welcome.

#RelationalFieldTheory #Turbulence #FluidDynamics #ComplexSystems #Physics

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