Universal Resonance Theory and the Geometric Derivation of Fundamental Constants: The Borisov Invariant

This paper presents a fundamental breakthrough in theoretical physics by introducing a method for the autonomous calculation of the rest masses of elementary particles (m_e, m_p) without reliance on empirical measurements. The author derives the "Borisov Invariant" (Φ ≈ 5.3146) as a topological constant of space-time based on the geometry of Kelvin cells and the base of the natural logarithm. The work establishes a mathematical bridge between spatial symmetry and the energy thresholds of stable wave-solitons, providing a new framework for the analysis of complex resonant systems.