On Refinement of Gruss Inequalities Dr. Kapoor Girish* Department of Mathematics, Govt. College Haripur (Guler), Distt. Kangra, Himachal Pradesh, India *Corresponding Author: grshkapoor@gmail.com
2000 Mathematics Subject Classification. Primary 26D15, Secondary 94A05 Online published on 5 February, 2014. Abstract Gruss inequality (Discrete), a complement of Chebysev inequality, is one which gives an upper bound of the absolute difference For n-tuples a =(a1,a2 … an) and b =(b1,b2 … bn) of real numbers with certain conditions. In this paper, we establish some discrete inequalities of Gruss type for nonnegative n-tuples a =(a1,a2 … an) and b =(b1,b2 … bn of real numbers in terms of their means and extreme values. Top |