We analyze the band topology of acoustic phonons in 2D materials by considering the
interplay between spatial/internal symmetries and additional constraints that arise from the …

By using the Hamiltonian formulation, we demonstrate that the Merton-Garman equation
emerges naturally from the Black-Scholes equation after imposing invariance (symmetry) …

The spontaneous symmetry breaking phenomena applied to Quantum Finance considers
that the martingale state in the stock market corresponds to a ground (vacuum) state if we …

We demonstrate that when there is spontaneous symmetry breaking in any system,
relativistic or non-relativistic, the dynamic of the Nambu-Goldstone bosons is governed by …

The Revenue Management (RM) problem in airlines for a fixed capacity, single resource
and two classes has been solved before by using a standard formalism. In this paper we …

We analyze the phenomena of spontaneous symmetry breaking in quantum finance by
using as a starting point the Black-Scholes (BS) and the Merton-Garman (MG) equations …

Symmetries and their associated conserved quantities are of great importance in the study of
dynamic systems. In this paper, we describe nonconservative field theories on time scales …

The information paradox suggests that the black hole loses information when it emits
radiation. In this way, the spectrum of radiation corresponds to a mixed (non-pure) quantum …

The information paradox suggests that the black hole loses information when it emits
radiation. In this way, the spectrum of radiation corresponds to a mixed (non-pure) quantum …

It was demonstrated previously that the stochastic volatility emerges as the gauge field
necessary for restoring the local symmetry under changes of the prices of the stocks inside …