Inequalities for means in two variables
H Alzer, S Qiu - Archiv der Mathematik, 2003 - Springer
We present various new inequalities involving the logarithmic mean L(x,y)=(xy)/(xy), the
identric mean I(x,y)=(1/e)(x^x/y^y)^1/(xy), and the classical arithmetic and geometric means …
identric mean I(x,y)=(1/e)(x^x/y^y)^1/(xy), and the classical arithmetic and geometric means …
Inequalities for Means in Two Variables
H Alzer, S Qiu - Archiv der Mathematik, 2003 - elibrary.ru
We present various new inequalities involving the logarithmic mean $ L (x, y)=(xy)/(\log {x}-
\log {y}) $, the identric mean $ I (x, y)=(1/e)(x^ x/y^ y)^{1/(xy)} $, and the classical arithmetic …
\log {y}) $, the identric mean $ I (x, y)=(1/e)(x^ x/y^ y)^{1/(xy)} $, and the classical arithmetic …
Inequalities for Means in Two Variables.
H Alzer, S Qiu - Archiv der Mathematik, 2003 - search.ebscohost.com
Abstract. We present various new inequalities involving the logarithmic mean $ L (x,
y)=(xy)/(\log {x}-\/FORMULA>, the identric mean $ I (x, y)=(1/e)(x^ x/y^ y)^{1/(xy)}≠, and …
y)=(xy)/(\log {x}-\/FORMULA>, the identric mean $ I (x, y)=(1/e)(x^ x/y^ y)^{1/(xy)}≠, and …
[引用][C] Inequalities for Means in Two Variables
H Alzer, S Qiu - Archiv der Mathematik, 2003 - infona.pl
We present various new inequalities involving the logarithmic mean $ L (x, y)=(xy)/(\log {x}-
\log {y}) $, the identric mean $ I (x, y)=(1/e)(x^ x/y^ y)^{1/(xy)} $, and the classical arithmetic …
\log {y}) $, the identric mean $ I (x, y)=(1/e)(x^ x/y^ y)^{1/(xy)} $, and the classical arithmetic …
[引用][C] Inequalities for Means in Two Variables
H Alzer, S Qiu - Archiv der Mathematik, 2003 - infona.pl
We present various new inequalities involving the logarithmic mean $ L (x, y)=(xy)/(\log {x}-
\log {y}) $, the identric mean $ I (x, y)=(1/e)(x^ x/y^ y)^{1/(xy)} $, and the classical arithmetic …
\log {y}) $, the identric mean $ I (x, y)=(1/e)(x^ x/y^ y)^{1/(xy)} $, and the classical arithmetic …