Here, θ D is the Debye temperature which can be computed using Debye sound velocity (ν D ) as shown in Eq. 4. In this expression, N , V 0 , and ρ are the number of atoms, volume, and density of the unitcell, respectively. Moreover, h represents Plank's constant, and k B indicates Boltzmann's constant. ν D depends on the longitudinal (ν l ) and transverse (ν t ) sound velocities as explained by Eq.5 . ν l and ν t velocity components can be determined based on the K and G mechanical properties mentioned in Table . According to Eq. 4, 5 and 6 illustrate that θ D increases if the K and G mechanical properties increase.