Abstract
Using the momentum space representation, we determine the energy eigenvalues, eigenfunctions and the high-temperature thermodynamic properties of the Dirac oscillator in one dimension in the presence of a minimal length given by , where β is the deformation parameter of the modified commutation relation [X, P] = i(1 + βP2). The obtained results suggest that the effect of the minimal length could be detected in ultrarelativistic heavy-ion collisions.
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