Corrected Hawking Temperature in Snyder's Quantized Space-time.

In the quantized space-time of Snyder, generalized uncertainty relation and commutativity are both included. In this paper we analyze the possible form for the corrected Hawking temperature and derive it from the both effects. It is shown that the corrected Hawking temperature has a form similar to the one of noncommutative geometry inspired Schwarzschild black hole, however with an requirement $a/\sqrt {\theta }\leq 1/0.015$ for the noncommutative parameter 휃 and the minimal length a. [ABSTRACT FROM AUTHOR]