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Properties and Computational Analysis of Quantum Nanosystems: Harmonic Confinement and Machine Learning Methods in Hubbard Models

Abstract

One-dimensional quantum nanosystems modeled by the Hubbard Hamiltonian exhibit a rich range of physical phenomena, including effects of harmonic confinement and disorder-induced transitions such as Anderson localization. These systems are central to Theoretical Chemistry, Condensed Matter Physics, and Materials Science, with promising applications in quantum nanoscale devices. This project proposes an integrated computational approach: on one hand, to investigate the physical properties-energy, electronic density, magnetization, and quantum entanglement-of harmonically confined chains using Density Functional Theory (DFT); on the other hand, to apply machine learning techniques to reduce the computational cost associated with the study of disordered systems by identifying relevant physical patterns from smaller datasets. The student will be trained in advanced theoretical and computational methods, developing critical analysis skills for results interpretation and contributing to the understanding of strongly correlated and disordered quantum systems. (AU)

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