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Research Article Open access CC BY 4.0

Unified Scalar Resonance Model: Exploring Universal Constants and Scaling Laws

Brian Hall, Derrick Covington

Journal of Scientific Research and Reports · pp. 635–649 · Published 4 Feb 2025

10.9734/jsrr/2025/v31i12808

Abstract

The Universal Constants and the Scaling Law provides a transformative framework for understanding the interconnected architecture of reality. By reimagining spacetime as a dynamic scalar field, this work introduces a Unified Scalar Resonance Model (USRM) that bridges quantum mechanics, gravity, and cosmic structure. At its core, the model is governed by three fundamental constants—the Information Coupling Constant (α), the Physical Scaling Constant (β), and the Quantum Coherence Constant (γ) which regulate energy flow, quantum coherence, and resonance dynamics across all physical scales. The USRM addresses critical limitations in modern physics by replacing ad hoc constructs such as dark matter and dark energy with intrinsic scalar field dynamics. It demonstrates how these constants naturally organize matter and energy into stable, quantized structures, from atomic nuclei to galactic superclusters. By leveraging principles of oscillatory coherence, the framework reveals the underlying simplicity and elegance of phenomena previously considered disparate, such as nuclear magic numbers, fractal galactic distributions, and gravitational anomalies. This concise exploration presents the mathematical foundation of the USRM, validates its predictions against empirical observations, and highlights its potential to unify fundamental forces. The results suggest that the scalar field's intrinsic properties not only underpin the observable universe but also offer a coherent pathway for resolving persistent anomalies in physics. By bridging quantum to cosmic scales, this work lays the foundation for a holistic understanding of reality and paves the way for novel theoretical and experimental advancements.

Quantum thermodynamics cosmology information theory quantum mechanics classical physics energy systems engineering material science computational physics astrophysics statistical mechanics nanotechnology theoretical physics

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