Quantum Entanglement and Bell Correlations: A Geometric Interpretation Based on Rotation-Induced Radial Structure

Quantum entanglement produces strong correlations between measurements performed on spatially separated systems, correlations that are well confirmed experimentally yet continue to raise foundationalquestions regarding their physical interpretation. In this work, a phenomenological geometric frameworkis proposed in which entanglement correlations are interpreted as arising from spatial phase structuregenerated locally during the preparation of rotating quantum systems.Within this interpretation, rotational dynamics are suggested to generate a structured sinusoidal radialspatial organization, referred to here as radial waves, which establishes correlated geometric conditionsat the moment of formation of an entangled state. Subsystems originating within the same rotationalstructure therefore inherit a shared spatial phase geometry. The correlations observed in measurementoutcomes can then be interpreted as reflecting this common phase structure encoded at preparation ratherthan any subsequent interaction between spatially separated particles.The proposed framework does not modify the mathematical formalism of quantum mechanics, introducehidden variables, or attempt to circumvent Bell’s theorem. The familiar cosine correlation structure observed in Bell-type experiments is reproduced as a consequence of the sinusoidal radial organization. Theformulation therefore provides a geometric interpretation of correlations already described by the quantumformalism while remaining fully consistent with relativistic causality.A representative illustrative case is presented to demonstrate internal consistency. Broader implicationsand possible extensions of the framework are briefly discussed, while detailed applications are left for futureinvestigation.