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June 2, 20260 citationsOpen Access

he kF Metric Framework: A Theoretical Mechanics for a Spacetime Matter Bridge Anchored to Non-Singular S/UMBH Energy Wells

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KFKyle Flamson

Key Points

  • The aim is to develop a mathematical framework to create stable Spacetime Matter Bridges anchored to Supermassive or Ultramassive Black Holes.
  • Introduced the kF Metric Framework for energy transduction using S/UMBHs.
  • Derived tensor fields, Christoffel symbols, and geodesic equations for stability analysis.
  • Calculated a localized thinning process at 100% kF load to create a rift in spacetime.
  • Achieved a permanent stability window of 1,200 seconds for matter-energy transit.
  • Bypassed the singular limitations of Schwarzschild-Kerr solutions at 100% kF load.
  • Established a stable geometric core governed by the 0.1867 Stationary Lock constant.

Abstract

Document Registry Identifier: kF-SMB-2026-REV1 Abstract:This paper presents the mathematical engineering framework for a stable, cross-manifold Spacetime Matter Bridge using a Supermassive or Ultramassive Black Hole (S/UMBH) as an active energy transducer. Standard general relativity dictates a physical breakdown at r=0, rendering mass-energy extraction mathematically impossible due to the infinite divergence of tidal forces. By utilizing the kF Metric Framework, this derivation replaces the Schwarzschild-Kerr singular crash with a stable, high-density geometric core regulated by the 0.1867 Stationary Lock constant. At a threshold of 100% kF load, the local dimensional barrier undergoes a localized thinning process, creating a tunnel-like dimensional rift or bridge. We derive the complete, continuous tensor fields, Christoffel symbols, Ricci invariants, nonlinear electromagnetic shielding components, and geodesic equations of motion necessary to mathematically secure a permanent 1,200-second stability window for matter-energy transit through the bridge manifold. Registered internal tracking identifier: kF-SMB-2026-REV1. Bypasses classic Schwarzschild-Kerr coordinate and physical singular limitations at 100% kF load.

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Cite This Study

Kyle Flamson (2026) studied this question.

synapsesocial.com/papers/6a1e734530b38c64201b67a3https://doi.org/10.5281/zenodo.20474351
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