Geometric Regularization via Damping: Finite-Scale Transitions, Core Regularization, and the φ-Regime

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1. Verfasser: Aichmayr, Marcel
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Veröffentlicht: Zenodo 2025
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author Aichmayr, Marcel
author_facet Aichmayr, Marcel
contents <p>This repository contains a paper-ready LaTeX manuscript describing a geometric damping framework applied to spherically symmetric spacetime metrics.</p> <p> </p> <p>The work distinguishes between exponential far-field damping and core regularization, clarifies their respective physical roles, and introduces a hybrid metric that remains smooth for all radii.</p> <p> </p> <p>A mathematically explicit definition of a “radical breakdown” of microscopic descriptions is provided, together with the introduction of a φ-dominated effective regime as an emergent, non-energetic structural layer.</p> <p> </p> <p>The approach is conservative in scope, avoids claims of energy generation, and is formulated to be testable against gravitational, lensing, and galactic-scale observations.</p>
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publishDate 2025
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spellingShingle Geometric Regularization via Damping: Finite-Scale Transitions, Core Regularization, and the φ-Regime
Aichmayr, Marcel
General Relativity Metric Regularization Curvature Singularities Exponential Damping De Sitter Core Effective Field Theory Spacetime Geometry Gravitational Coupling Order Parameters φ-Regime Scale Regularization Modified Gravity (phenomenological
<p>This repository contains a paper-ready LaTeX manuscript describing a geometric damping framework applied to spherically symmetric spacetime metrics.</p> <p> </p> <p>The work distinguishes between exponential far-field damping and core regularization, clarifies their respective physical roles, and introduces a hybrid metric that remains smooth for all radii.</p> <p> </p> <p>A mathematically explicit definition of a “radical breakdown” of microscopic descriptions is provided, together with the introduction of a φ-dominated effective regime as an emergent, non-energetic structural layer.</p> <p> </p> <p>The approach is conservative in scope, avoids claims of energy generation, and is formulated to be testable against gravitational, lensing, and galactic-scale observations.</p>
title Geometric Regularization via Damping: Finite-Scale Transitions, Core Regularization, and the φ-Regime
topic General Relativity Metric Regularization Curvature Singularities Exponential Damping De Sitter Core Effective Field Theory Spacetime Geometry Gravitational Coupling Order Parameters φ-Regime Scale Regularization Modified Gravity (phenomenological
url https://doi.org/10.5281/zenodo.17980982