%0 Journal Article
%T The inequality of Milne and its converse
%A Alzer Horst
%A Kova£żec Alexander
%J Journal of Inequalities and Applications
%D 2002
%I Springer
%X We prove: Let be real numbers with . Then we have for all real numbers : with the best possible exponents and . The left-hand side of (0.1) with is a discrete version of an integral inequality due to E.A. Milne [1]. Moreover, we present a matrix analogue of (0.1).
%K Milne's inequality
%K Inequalities for sums
%K Matrix inequalities
%U http://www.journalofinequalitiesandapplications.com/content/7/241023