Field and Energy Systems

Formalises electrostatic interaction as inverse-square coherence gradient propagation across radially symmetric boundary curvature fields.

Reconstructs Gauss’s law as closed-surface coherence flux conservation over bounded geometric manifolds.

Derives electromagnetic induction as temporally varying boundary flux generating rotational coherence circulation.

Defines induced current opposition as negative-feedback stabilisation within recursive electromagnetic coherence loops.

Formulates Maxwell’s equations as a self-consistent, Lorentz-invariant recursive coherence field system.

Models Lorentz dynamics as coherence trajectory deflection under coupled electric–magnetic curvature tensors.

Interprets electromagnetic energy transport as directed coherence flux within orthogonal field topology.

Re-derives thermodynamic laws as coherence equilibrium constraints and entropy-gradient invariants across interacting boundaries.

Formalises work and heat as dual coherence transfer modes distinguished by ordered versus dispersive boundary exchange.

Models finite-time thermodynamic cycles as non-reversible coherence loops subject to gradient dissipation.

Derives Carnot efficiency as maximal coherence preservation under reversible boundary transformation constraints.

Defines entropy as statistical divergence of boundary-encoded coherence distributions.

Derives equilibrium distributions as extremal solutions of constrained coherence occupancy in quantised state spaces.

Interprets equipartition as isotropic coherence allocation across accessible degrees of freedom in phase topology.

Formulates fluid continuity and Bernoulli relations as conservation of coherence density along streamline manifolds.

Models hydrostatic transmission and buoyancy as coherence redistribution under static boundary constraints.

Characterises laminar viscous flow as shear-dependent coherence dissipation proportional to boundary friction gradients.

Defines turbulence as nonlinear coherence fragmentation emerging from recursive boundary instability and scale coupling.