  Diverse theories of Quantum Gravity expect modification of the Heisenberg
Uncertainty Principle near the Planck scale to a so-called Generalized
Uncertainty Principle.It was shown by some authors that the Generalized
uncertainty principle gives rise to corrections to Schrodinger,Klien-Gordon and
Dirac equations.By solving the Generalized uncertainty principle corrected
equations,the authors arrived at quantization not only of energy but also of
box length,area and volume. We extend the above result to the case of curved
Space-Time(Schwarzschild metric). We showed that we arrived at the Quantization
of Space by solving Dirac equation with Generalized uncertainty principle in
this metric.
