Quantum Entanglement and Bell Correlations: A Geometric Interpretation via Rotation-Induced Radial Waves

Quantum entanglement gives rise to strong correlations between measurements performed on spatially separated systems, a phenomenon that continues to raise foundational questions about its physical interpretation. In this work, a phenomenological framework is presented in which entanglement correlations are interpreted as arising from spatial phase structure generated locally during the preparation of rotating quantum systems. It is proposed that rotational dynamics may generate a sinusoidal radial spatial organization (“radial waves”) that establishes correlated geometric conditions at the moment of formation of an entangled state. Within this interpretation, the correlations observed in measurement outcomes reflect a shared phase geometry encoded at preparation rather than any subsequent interaction between separated particles. The framework does not modify the standard quantum mechanical formalism and reproduces the familiar cosine correlation structure characteristic of Bell-type experiments. The formulation emphasizes internal geometric consistency and dimensional coherence while leaving established quantum predictions unchanged. A representative illustrative case is presented to demonstrate internal consistency, while broader applications and experimental considerations are deferred to subsequent work.