Electromagnetism as Emergent Modal Balance: A UVFT Extension of Maxwell's Framework

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Authors: Smith, Macy Curtis, Jr
Cited by: 0

Abstract

Beyond Maxwell: Electromagnetism as a Modal Balancing Response This chapter extends the classical electromagnetic framework developed by James Clerk Maxwell by embedding it within a deeper, coherence-driven substrate described by Unified Vibrational Field Theory (UVFT). While Maxwell’s equations remain among the most successful formalisms in physics, they are traditionally interpreted as complete — describing electric and magnetic fields as fundamental entities. In contrast, this work proposes that these fields arise as emergent balancing responses to modal discontinuities in a vibrational geometric structure. Within UVFT, coherence is a conserved quantity expressed through torsional vibration and topological recursion. Electromagnetic phenomena, under this lens, do not exist independently but manifest when coherence is locally threatened — such as in dropout zones, where the field must reorganize to preserve structural continuity. In this setting, the classical field strength tensor FμνFμν becomes a limit case of a more general emergence operator FμνFμν, which incorporates collapse strain, modal curvature, and recursive feedback. This approach introduces a collapse tensor ΣμνΣμν, which quantifies strain across coherence boundaries, and demonstrates how modal flow compensates to preserve stability. Field propagation is thus revealed not as simple wave motion but as the recursive transport of coherence through strained geometry — a process that appears externally as electric and magnetic field activity. By embedding Maxwell’s insights within a broader vibrational geometry, this chapter bridges classical electrodynamics with topological survival logic. The result is not a rejection of Maxwell’s view, but an expansion — honoring its structure while grounding it in the modal language of coherence, torsion, and collapse-encoded emergence.

Fields of Study & Subjects

Structural Analysis and Optimization Nonlinear Dynamics and Pattern Formation Mechanical and Optical Resonators

Publication details

Journal / source
Zenodo (CERN European Organization for Nuclear Research)
Publication date
2 January 2026
Document type
Preprint