The quest for realizing novel fundamental physical effects and practical applications in
ambient conditions has led to tremendous interest in microcavity exciton polaritons working …

Variational quantum circuits have been widely employed in quantum simulation and
quantum machine learning in recent years. However, quantum circuits with random …

We study quantum coherence in a spin chain with both symmetric exchange and
antisymmetric Dzyaloshinsky-Moriya couplings. Quantum coherence is quantified using the …

A simultaneous and global scheme of quantum deformation is defined for the set of algebras
corresponding to the groups of motions of the two-dimensional Cayley-Klein geometries …

In this paper we give an approach to quantum deformations of the (2+ 1) kinematical Lie
algebras within a scheme that simultaneously describes all groups of motions of classical …

The variational quantum eigensolver (VQE) is a hybrid algorithm to find the minimum
eigenvalue/vector of the given Hamiltonian by optimizing a parameterized quantum circuit …

Preparing the ground states of a many-body system is essential for evaluating physical
quantities and determining the properties of materials. This work provides a quantum ground …

The Lie bialgebras of the (1+ 1) extended Galilei algebra are obtained and classified into
four multiparametric families. Their quantum deformations are obtained, together with the …

This article concerns the attraction domain analysis for steady states in Markovian open
quantum systems, which are mathematically described by Lindblad master equations. The …

The concept of a universal T matrix, introduced by Fronsdal and Galindo (1993) in the
framework of quantum groups, is discussed here as a generalization of the exponential …