Add to ORKGIn this paper, we discuss some inequalities which are obtained by adding a non-negative expression to one of the sides of the AM-GM inequality. In this way, we can reverse the AM-GM inequality
© 2015 Australian Mathematical Publishing Association Inc. Exact upper and lower bounds on the diffe...
In the note, using Cauchy-Schwartz-Buniakowski's inequality, the authors give a new proof of the ari...
AbstractIdeas related to matrix versions of the arithmetic-geometric mean inequality are explained
In this paper, we discuss some inequalities which are obtained by adding a non-negative expression t...
In the paper, we provide an alternative and united proof of a double in-equality for bounding the ar...
This article is the fourth in the ‘Inequalities’ series. This time, we present a novel proof of th...
AbstractA formula is derived from which one can obtain a family of two-sided inequalities involving ...
In this paper we introduce a new mean which give new refinements\ud for AM-GM-HM inequalities, and w...
The purpose of this paper was to prove formally, using the Mizar language, Arithmetic Mean/Geometric...
A version of this article appeared originally in the American Mathematical Monthly in 1981
AbstractRecently, Sagae and Tanabe defined a geometric mean of positive definite matrices and proved...
In the current note, we investigate the mathematical relations among the weighted arithmetic mean&nd...
We link some equivalent forms of the arithmetic-geometric mean inequality in probability and mathema...
We link some equivalent forms of the arithmetic-geometric mean inequality in probability and mathema...
Discussing a series of inequalities, B. Bollobás reminds us in [3] that Harald Bohr wrote: “All ana...
© 2015 Australian Mathematical Publishing Association Inc. Exact upper and lower bounds on the diffe...
In the note, using Cauchy-Schwartz-Buniakowski's inequality, the authors give a new proof of the ari...
AbstractIdeas related to matrix versions of the arithmetic-geometric mean inequality are explained
In this paper, we discuss some inequalities which are obtained by adding a non-negative expression t...
In the paper, we provide an alternative and united proof of a double in-equality for bounding the ar...
This article is the fourth in the ‘Inequalities’ series. This time, we present a novel proof of th...
AbstractA formula is derived from which one can obtain a family of two-sided inequalities involving ...
In this paper we introduce a new mean which give new refinements\ud for AM-GM-HM inequalities, and w...
The purpose of this paper was to prove formally, using the Mizar language, Arithmetic Mean/Geometric...
A version of this article appeared originally in the American Mathematical Monthly in 1981
AbstractRecently, Sagae and Tanabe defined a geometric mean of positive definite matrices and proved...
In the current note, we investigate the mathematical relations among the weighted arithmetic mean&nd...
We link some equivalent forms of the arithmetic-geometric mean inequality in probability and mathema...
We link some equivalent forms of the arithmetic-geometric mean inequality in probability and mathema...
Discussing a series of inequalities, B. Bollobás reminds us in [3] that Harald Bohr wrote: “All ana...
© 2015 Australian Mathematical Publishing Association Inc. Exact upper and lower bounds on the diffe...
In the note, using Cauchy-Schwartz-Buniakowski's inequality, the authors give a new proof of the ari...
AbstractIdeas related to matrix versions of the arithmetic-geometric mean inequality are explained