Lattice Heat-Capacity of Crystals – A Q-Oscillator Debye Model

Exploring Anharmonicity Effects in Crystals Using a Q-Oscillator Debye Model

Abstract

Tile theory manages a few uses of q-misshapening and quantum bunch thoughts to issues in consolidated issue material science. They are disfigurements of traditional gatherings and their structure is considerably more unpredictable than that of Lie gatherings, they sum up our recognizable ideas of balances to the 'domain of non-commutative geometry. The q-disfigurement of numbers was presented by Heine in 1878. The q-differential math which is a speculation of ord. inary differential math was additionally created in the nineteenth century, recently, there has been a lot of enthusiasm for the investigation of quantum gatherings and quantum algebras. The portrayal hypothesis of quantum algebras with a solitary twisting parameter q, has prompted the advancement of tile presently surely understood q-disfigured symphonious oscillator variable based math. Yet, 'Ne realize that in genuine physical frameworks one CaUI1()t expel the job of anharmonicity. The way that the vitality levels of the q-oscillator are not similarly divided and the accomplishment of the q-oscillator model in representing the estimations on the infra-red range of a number of atoms, show that q-distortion can deal with anharmonicity impacts somewhat.