collaborators

6 papers

quant-ph2026

Entanglement as a Witness of Quantum Coherence: A Bipartite Monty-Hall Protocol

Jorge Meza-Domínguez

We present a bipartite protocol inspired by the Monty Hall puzzle that operationally distinguishes quantum coherence from classical ignorance. A principal qutrit is entangled with…

gr-qc2026

A Covariant Chiral-Hydrodynamic Formulation of the Dirac Equation in Curved Spacetime

Jorge Meza-Domínguez, Tonatiuh Matos

The hydrodynamic formulation of the Dirac equation has historically been hindered by the inability to close the system of physical variables without resorting to infinite moment hi…

gr-qc2026

Energy Balance of a Boson Gas at Zero Temperature in Curved Spacetime

Jorge Meza-Domínguez, Tonatiuh Matos, Pierre-Henri Chavanis

We develop a comprehensive thermodynamic description for a zero-temperature boson gas in curved spacetime, integrating energy conservation with information-theoretic principles. Us…

gr-qc2026

Topological Quantization of Complex Velocity in Stochastic Spacetimes

Jorge Meza-Domínguez, Tonatiuh Matos

We establish a rigorous geometric framework for quantum fields on a stochastic gravitational background. Starting from a master partition function that averages over metric fluctua…

quant-ph2026

A Gauge-Invariant Bundle Isomorphism Between Complex Velocity Fields and Symmetric Logarithmic Derivatives

Jorge Meza-Domínguez

We establish a rigorous bundle isomorphism between the complex velocity field , obtained by averaging matter dynamics over stochastic gravitational fluctuat…

gr-qc2026

Canonical Uncertainty Relations for Madelung Variables in Curved Spacetime: Relating Dark Matter Cores and Unruh Radiation

Jorge Meza-Domínguez, Jorge Meza-Domínguez, Tonatiuh Matos

We establish fundamental uncertainty relations for the hydrodynamic variables arising from the Madelung representation of quantum fields in curved spacetime. Through canonical quan…