A new class of (3+1) quantum geometric models

TL;DR

This paper introduces a new family of analytically solvable (3+1) quantum geometric models, detailing their energy spectra and eigenfunctions, and highlighting their unique properties.

Contribution

It proposes a novel class of quantum geometric models that are analytically solvable, expanding the understanding of quantum geometry in higher dimensions.

Findings

Explicit energy spectra derived for the models

Eigenfunctions characterized with specific properties

Models exhibit unique quantum geometric features

Abstract

A new family of analytically solvable quantum geometric models is proposed. The structure of the energy spectra as well as the form of the corresponding eigenfunctions are presented pointing out their main specific properties.