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This work aims to model spacetime as a continuum, exploring its topological properties and implications for mass and metric stability.

February 21, 2026Open Access

Treatise on the Topological Dynamics of Mass and Metric Stability via Quantized Spacetime Stiffness

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Treatise establishes a framework for mass and metric stability in particle physics, suggesting experimental validation methods.

This work aims to model spacetime as a continuum, exploring its topological properties and implications for mass and metric stability.
Developed a deterministic framework for particle physics based on spacetime manifold modeling.
Introduced the Stability Equation to analyze metric solitons and their energy states.
Proposed an experimental protocol using high-intensity laser interferometry to assess metric stiffness.
Derived the Heisenberg Uncertainty Principle from the elastic properties of the vacuum.
Identified mass, spin, and charge as topological eigenvalues related to stable metric solitons.
Suggested the Metric Phase Shift experiment as a means to validate vacuum stiffness.

André Belfort rolim (2026) studied this question.

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