Here is the updated Zenodo description for MNPP v2. 2: MPE-2 | MNPP v2. 2 — Microgravity Nonlinear Plasma Platform Paper 2 of the Managed Plasma Environment Series · AEMS LLC · Griffiths Canon Research Group · June 2026 The Microgravity Nonlinear Plasma Platform (MNPP) v2. 2 is a structured theoretical framework for governed nonlinear plasma behaviour in microgravity environments. It is the second paper in the Managed Plasma Environment (MPE) series, extending the linear governance substrate of MPE-1 into the nonlinear domain where instability growth rates approach and may exceed actuation bandwidth. The MNPP identifies the gravity ceiling that limits terrestrial plasma research: buoyancy-driven convection, wall-bounded geometry, and gravity-dependent transport distort or suppress nonlinear behaviours — including boundary-free filamentation, long-coherence density structures, and gravity-sensitive instability families — that are accessible only in sustained microgravity. The framework formalises the microgravity threshold as g/g₀ ≲ 3–8 × 10⁻⁴, the condition under which buoyancy timescales exceed electromagnetic evolution timescales by at least one order of magnitude. This regime is accessible on ISS-class platforms, sounding rockets, and drop-tower facilities. At the core of the framework is the Governance Ratio ℛ = ωc / γₙl, which classifies nonlinear plasma evolution into three operational states: Admissible (ℛ > 10), where nonlinear growth is fully governable and mode amplitudes are bounded; Marginal (1 < ℛ ≤ 10), where growth approaches the control authority limit and a supervisory contraction loop activates; and Runaway (ℛ ≤ 1), where growth exceeds actuation bandwidth and termination is mandatory. The nonlinear growth rate γₙl = γ₀ (1 + α δn/n₀) is formally derived in Appendix A. 1. The Governance Ratio thresholds are proposed values subject to falsification, not universal constants. v2. 2 formalises four structural constraints that transform an open-ended nonlinear system into a bounded, reproducible research platform: the diagnostic latency constraint τL γₙl < 0. 1; the five-growth-time recovery window tᵣec = 5/γₙl before mandatory Runaway transition; the supervisory hysteresis band (activate at ℛ = 10, release at ℛ = 12) ; and the termination sequence that freezes diagnostics at the point of failure to preserve pre-runaway data. At the nominal growth rate γₙl = 2000 s⁻¹, the recovery window is 2. 5 ms and the diagnostic latency requirement is 50 μs — an engineering development target, not a demonstrated hardware capability. v2. 2 adds explicit cross-referencing to MPE-1 field-topology governance, a dusty plasma scoping note clarifying that ISS PK-4 results are structural and governance analogues for the non-dusty nonlinear regimes the MNPP targets, a technology readiness note on diagnostic latency, a power budget estimate (2–60 W at bench scale, scaling to 10–100 kW at MPE-1 higher-density regimes), and a density-scaling line extending the budget across the full MPE-1 operating range (nₑ = 10¹⁶–10¹⁹ m⁻³). Foundational references are completed with full publication details. Four new 2025 citations are incorporated: Andrew et al. on PK-4 anisotropic anomalous diffusion (the strongest current support for the MNPP field-topology governance claim in the nonlinear transport regime), Pustylnik et al. on the 10-year PK-4 review, and Tajiknezhad et al. on current filamentation with oblique magnetic fields. The five falsifiable predictions of Appendix F are fully quantitative, each carrying a governing equation, a measurable quantity, a numerical pass/fail criterion, and a defined revision target. The framework is designed to evolve through confrontation with evidence: refutation of any prediction identifies which component requires revision, not that the MNPP must be abandoned. The MNPP is the nonlinear substrate from which the MPE series builds. MPE-3 and MPE-4 apply the combined linear and nonlinear governance framework to the REMN and CSFR architectures. MPE-7 and MPE-11 establish their internal dynamics. Each subsequent paper depends on the MNPP; the MNPP depends only on MPE-1. The same field-governance philosophy also connects to the Griffiths Canon propulsion architectures — the GNMT nuclear-microwave-thermal propulsion system, the REMN rotating electromagnetic nozzle, and the Dual-Ring Habitat — where several of the nonlinear plasma phenomena motivating the MNPP were first identified in exhaust-boundary and plume-coupling modelling. MNPP v2. 2 formalises that substrate. Keywords: microgravity plasma, nonlinear plasma dynamics, MNPP, Governance Ratio, filamentation, wave–particle coupling, DIGSP, MPE series, Griffiths Canon, ISS PK-4, anisotropic diffusion, plasma governance, falsifiable framework Author: W. Griffiths, AEMS LLC / Griffiths Canon Research Group, Auckland, New Zealand ORCID: 0009-0009-4905-7909 Series: MPE-2 of the Managed Plasma Environment Series Related: MPE-1 (DOI: 10. 5281/zenodo. 18342016), MPE-4 (DOI: 10. 5281/zenodo. 19649231), MPE-11 (CSFR Internal Dynamics) Part of: the Griffiths Canon — peer-reviewed works published in the Acceleron Aerospace Journal, Vol. 6, No. 2 (2026), spanning domestic hydrogen combustion through deep-space propulsion and artificial-gravity habitats under a single unified field-governance framework.
Wayne Griffiths (Tue,) studied this question.