Quantum information aspects of noncommutative quantum mechanics

TL;DR

This paper explores how noncommutative quantum mechanics affects fundamental quantum properties like uncertainty, entanglement, and nonlocality, analyzing the implications of deformed algebra in physical systems.

Contribution

It provides a comprehensive analysis of quantum features in noncommutative phase-space and examines the physical consequences of noncommutative algebra deformations.

Findings

Modified uncertainty relations in noncommutative space

Impact on quantum entanglement and nonlocality

Physical systems exhibit altered quantum behavior due to noncommutativity

Abstract

Some fundamental aspects related with the construction of Robertson-Schr\"odinger like uncertainty principle inequalities are reported in order to provide an overall description of quantumness, separability and nonlocality of quantum systems in the noncommutative phase-space. Some consequences of the deformed noncommutative algebra are also considered in physical systems of interest.