“…In the classical limith → 0, the effects of the minimal length can be studied in the classical context. For example, the minimal length effects have been analyzed for the observational tests of general relativity [37][38][39][40][41][42][43][44] , classical harmonic oscillator [45,46], equivalence principle [47], Newtonian potential [48], the Schrödinger-Newton equation [49], the weak cosmic censorship conjecture [50] and motion of particles near a black hole horizon [51,52]. Moreover, the minimal length corrections to the Hawking temperature were also obtained using the Hamilton-Jacobi method in [53][54][55][56].…”