Volume 2,  Issue 1, 2001

Article 13

 

AN ALGEBRAIC INEQUALITY

FENG QI
E-Mail: qifeng@jzit.edu.cn

DEPARTMENT OF MATHEMATICS,
 JIAOZUO INSTITUTE OF TECHNOLOGY,
JIAOZUO CITY, 
HENAN 454000,
THE PEOPLE'S REPUBLIC OF CHINA

Received 5 April, 2000; accepted 15 January 2001.
Communicated by: K. B. Stolarsky

ABSTRACT. In this short note, an algebraic inequality related to those of Alzer, Minc and Sathre is proved by using analytic arguments and Cauchy's mean-value theorem. An open problem is proposed.
Key words:
Algebraic Inequality, Cauchy's Mean-Value Theorem, Alzer's Inequality

2000 Mathematics Subject Classification:
26D15.

 

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Some inequalities for the dispersion of a random variable whose PDF is defined on a finite interval
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Monotone Methods Applied to Some Higher Order Boundary Value Problems
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On Multiplicatively Perfect Numbers
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Some Aspects of Convex Functions and Their Applications
 J. Rooin 

Further Reverse Results for Jensen's Discrete Inequality and Applications in Information Theory
 I. Budimir, S.S. Dragomir and J. Pecaric

Sharp Bounds on Quasiconvex Moments of Generalized Order Statistics 
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Inequalities on Polynomial Heights
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An Application of Van der Corput's Inequality
 Kanthi Perera

On a Inequality of Gronwall
 James Adedayo Oguntuase

Complete Systems of Inequalities
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On Some Applications of the AG Inequality in Information Theory
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On Ky Fan's Minimax Inequalities, Mixed Equilibrium Problems and Hemivariational Inequalities
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An Algebraic Inequality
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Other issues

 

 

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