This work develops COS-QF to explore local geometric operators and filament interference in quantum frameworks, suggesting new insights.
This work develops the COS–QF module, the local metric sector of the Collapsing Structures (COS) program. It describes quantized filament variables associated with shell/simplicial configurations and uses them to encode local metric information through discrete length, dihedral-angle, hinge-deficit, curvature-density, and local frame operators. The study formulates the corresponding operator structures, compatibility conditions, interference and transition mechanisms, and spectral/numerical diagnostics. It distinguishes the kinematic geometric subalgebra from dynamical update and transformation operators, clarifying the role of commutative metric observables and nontrivial filament-level transitions. COS–QF serves as a citable reference layer for quantized local geometry within the COS framework. Its quasi-classical, Regge-type, and phenomenological connections are presented as conditional or exploratory links, subject to regularity, refinement, and reconstruction assumptions.
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Attila Görhöny (2025) studied this question.
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