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Abstract
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The present study aims to investigate the thermal properties of low-quantum structures (LQS) with a non-central potential described. Additionally, the study investigates the influence of relativistic parameters such as constituent mass (effective mass) of particles, along with the effect of thermal properties. The magnitude of distortion LQS due to a non-central potential was found to have a profound effect on the quantum and thermal system's properties, which is crucial to understanding the behavior of practical quantum systems in an LQS. This paper studies the important concepts in the fundamental optimization of mass and thermal properties of interactions in LQS based on canonical operators. It explores and analytically calculates the radial part of the Schrödinger equation at finite temperature using the two intertwined spaces using the normal ordering method in the combination of the Coulomb potential and the distortion potential. We provide analytical expressions for the ground state energy eigenvalues to define the zeroth approximation with the quantum and thermal effect and properties, that the energy of a system decreases with an increase in temperature and the strength of the distortion and define that the energy of a system decreases with an increase in temperature and the strength of the distortion.
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