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June 5, 20260 citationsOpen Access

Dynamic Phase Resonances in Hexagonal Close-Packed Media: Sub-Nodal Pressure Gradients and the Mechanical Casimir Boundary (Part VII)

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EMEfim Sergeevich Markov

Key Points

  • This research aims to provide a mechanical interpretation of the Casimir effect using a Hexagonal Close-Packed matrix.
  • Utilized the UMM v9.5 framework to model parallel boundaries as geometric filters.
  • Calculated finite-difference Quantum of Conjunction (δρe) divergence.
  • Derived attractive force from classic contact mechanics.
  • Identified a localized drop in internal lattice pressure due to specific integer cell arrangements.
  • Demonstrated the generation of inverse-fourth-power attractive force using rigid geometry.
  • Established hardware-level grid stability in the context of the mechanical Casimir effect.

Abstract

This paper establishes a deterministic mechanical resolution to the Casimir effect, replacing quantum-electrodynamical zero-point fluctuations with the rigid geometry of the Hexagonal Close-Packed (3HCP) matrix. Within the UMM v9.5 framework, parallel boundaries are modeled as geometric filters that restrict sub-nodal harmonic updates of the 144-resonance grid. The exclusion of specific integer cell arrangements creates a localized drop in internal lattice pressure. By calculating the finite-difference Quantum of Conjunction (δρe) divergence, the author derives the classic inverse-fourth-power attractive force from pure contact mechanics and hardware-level grid stability. Creative Commons Attribution Non Commercial No Derivatives 4.0 International

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Cite This Study

Efim Sergeevich Markov (2026) studied this question.

synapsesocial.com/papers/6a2268d7763171746d54765ehttps://doi.org/10.5281/zenodo.20533566
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Also Consider

Synapse has enriched 5 closely related papers on similar clinical questions. Consider them for comparative context:

  1. 1Dynamic Phase Resonances in Hexagonal Close-Packed Media: Non-Relativistic Orbit Precession and Lattice Time-Step Dilations (Part V)2026
  2. 2Dynamic Phase Resonances in Hexagonal Close-Packed Media: Fractional Quantum Hall Topology and Geometric Charge Localization (Part VI)2026
  3. 3Dynamic Phase Resonances in Hexagonal Close-Packed Media: Material Asymmetry via Discrete Log-Modular Drifts (Part VIII)2026
  4. 4Dynamic Phase Resonances in Hexagonal Close-Packed Media: Donor-Acceptor Desynchronization, Helical Winding, and Non-Singular Topological Collapse (Part II)2026
  5. 5Dynamic Phase Resonances in Hexagonal Close-Packed Media: Donor-Acceptor Desynchronization, Helical Winding, and Non-Singular Topological Collapse2026