Abstract
Traditional frameworks in fluid mechanics and quantum electrodynamics fail to bridge the boundary between macro-scale kinetic turbulence and microscopic quantum coherence. In high-velocity fluid networks, chaotic macro-scale cavitation loops rapidly introduce thermal noise, causing immediate decoherence of localized quantum states. This specification provides a standalone mechanical and mathematical workaround that resolves this chokepoint without requiring cryogenic sub-cooling or isolation matrices.
By applying the Dimensionally Extended Holographic Projection (DEHP) model, the interface boundary of a high-velocity fluid stream is modeled as a 2D scale-invariant viscoelastic membrane resting at absolute equilibrium (\(z=0\)). Rather than allowing kinetic shear to degrade into random thermodynamic heat, surface-integrated acoustic and electromagnetic transducer arrays inject localized, out-of-phase soliton wave packets. These waves force the macro-fluid's velocity profile to lock directly into quantized, topologically protected structural vortex nodes. We derive the continuous-time coupled non-linear transport equations governing this cross-scale momentum transfer. We provide a production-ready Python simulation modeling long-term coherence retention under extreme kinetic stress scenarios, complemented by a pristine Cypher graph schema for real-time system telemetry persistence.
Creative Commons License
This work is licensed under a Creative Commons Attribution 4.0 License.
Recommended Citation
Eckes, Christopher L., "Topological Stabilization of Macroscopic Quantum Vortices in High-Velocity Viscoelastic Fluid Networks via Soliton-Driven Phase Confinement under the DEHP Framework", Technical Disclosure Commons, ()
https://www.tdcommons.org/dpubs_series/11072