Demonstrates how viscous drag affects electrical resistance in superconductors, suggesting new insights into phase transitions.
This paper presents a fundamental derivation of electrical resistance and superconductivity based on the Fermion Ocean Hypothesis (FUH). We demonstrate that Ohm’s Law is a macroscopic manifestation of the viscous drag exerted by the ψ-condensate on charge carriers. By introducing the viscous tax coefficient (η ≈ 1.2 × 10^−15 Pa·s), we show that superconductivity emerges as a local phase transition of the vacuum into a superfluid state (Jvac → 0) when the internal lattice pressure exceeds the Shlyapik Threshold (7.76 keV). Furthermore, time is redefined as the relaxation rate of the viscous manifold, providing a deterministic arrow for dissipative processes.
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Alexander Shlyapik (2026) studied this question.
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