In time-independent quantum systems, entanglement entropy possesses an inherent scaling
symmetry that the energy of the system does not have. The symmetry also assures that …

Dynamical aspects of information-theoretic and entropic measures of quantum systems are
studied. First, we show that for the time-dependent harmonic oscillator, as well as for the …

We establish a one-to-one mapping between entanglement energy, entropy, and
temperature (quantum entanglement mechanics) with Komar energy, black hole entropy …

The geometry of the parameter space is encoded by the quantum geometric tensor, which
captures fundamental information about quantum states and contains both the quantum …

The local geometry of the parameter space of a quantum system is described by the
quantum metric tensor and the Berry curvature, which are two fundamental objects that play …

We consider Lifshitz criticalities with dynamical exponent $ z= 2$ that emerge in a class of
topological chains. There, such a criticality plays a fundamental role in describing transitions …

The time evolution of a quantum particle's product of uncertainties in position and
momentum is calculated when it is coupled with an external source. We have used a simple …

We revisit a simple toy model of two scalar fields in de Sitter space, playing the roles of"
system" and" environment" degrees of freedom, which interact with each other. We show that …

We investigate the thermodynamics of regular black hole configurations via quantum
analogs of entropy and energy--namely, the entanglement entropy and entanglement …

We study entanglement in a simple model comprising two coupled linear harmonic
oscillators of the same natural frequency. The system is separable in the center of mass …