Resonant Wave Defects in a Teleparallel Vacuum: A Kinematic Isomorphism of String Theory in Flat Spacetime

The reconciliation of quantum kinematics with macroscopic gravity remains obstructed by the geometric incompatibility between 10-dimensional string models and 4-dimensional spacetime. Drawing on the precedent of Twistor String Theory—which absorbs extra dimensions into internal phase-space degrees of freedom—this paper proposes a kinematic isomorphism. We present a theoretical ansatz modeling fundamental particles not as point masses, but as localized resonant wave defects propagating through the flat, torsional geometry of the Teleparallel Equivalent of General Relativity (TEGR). By mapping quantum properties to continuous field kinematics, we demonstrate that effective classical representations of covariant energy conservation, the Lorentz force, and Pauli exclusion emerge naturally from the localized phase and vorticity of topological defects, establishing a proof-of-concept kinematic mapping between the quantum-to-cosmic scales without requiring spatial curvature.