Topological Deformed Holographic Collective Field Theory
Bulk-boundary coordinate mapping for AdS/CFT applications
Resolves coordinate ambiguity between bulk null time (v) and holographic global time (T):
Eq. (1):
dμ/dT_obs = (dμ/dv) × (dv/dT)_Σ
Vaidya gauge (null dust inflow) → Brane observables (QFT boundary).
- Eddington-Finkelstein coordinates (v): Captures causal horizon thickening
- Chain rule with redshift factor: Preserves causality
- Quasi-static approximation: μ(v) ≃ μ(T) for rb ≫ rh
Related Publications:
- Belle II: Constrain redshift factors via ττ correlations
- ALICE: Test horizon thickening in heavy-ion flow
Mathematical framework complete. Experimental validation sought.
#topological-vortex #time-mapping