In this note, using some refinements of Jensen’s discrete inequality, we give some new refinements of Entropy inequality
AbstractIn information theory, the fundamental tool is the entropy function, whose upper bound is de...
The entropy H(X) of a discrete random variable X of alphabet size m is always non-negative and upper...
In this article, we present some new improvements of Jensen’s type inequalities via 4-convex and Gre...
AbstractWe establish new lower and upper bounds for Jensen’s discrete inequality. Applying those res...
The Jensen inequality is one of the most important inequalities in theory of inequalities, and numer...
AbstractEntropy, conditional entropy and mutual information for discrete-valued random variables pla...
International audience<p>Yet another simple proof of the entropy power inequality is given, which av...
By the use of a counterpart inequality for Jensen's discrete inequality established in [1] for ...
Abstract. Some new refinements are presented for Jensen’s inequality. These strengthen several resul...
By using some connections of the entropy function with certain special means of two arguments, the a...
New inequalities for convex mappings of a real variable and applications in Information Theory for S...
Jensen’s inequality is one of the fundamental inequalities which has several applications in almost ...
The main purpose of this paper is to find new estimations for the Shannon and Zipf–Mandelbrot ...
Some new inequalities which counterpart Jensen’s discrete inequality and improve the recent results ...
The purpose of this is to give a simple proof to the entropy inequality. In order to do so, a simple...
AbstractIn information theory, the fundamental tool is the entropy function, whose upper bound is de...
The entropy H(X) of a discrete random variable X of alphabet size m is always non-negative and upper...
In this article, we present some new improvements of Jensen’s type inequalities via 4-convex and Gre...
AbstractWe establish new lower and upper bounds for Jensen’s discrete inequality. Applying those res...
The Jensen inequality is one of the most important inequalities in theory of inequalities, and numer...
AbstractEntropy, conditional entropy and mutual information for discrete-valued random variables pla...
International audience<p>Yet another simple proof of the entropy power inequality is given, which av...
By the use of a counterpart inequality for Jensen's discrete inequality established in [1] for ...
Abstract. Some new refinements are presented for Jensen’s inequality. These strengthen several resul...
By using some connections of the entropy function with certain special means of two arguments, the a...
New inequalities for convex mappings of a real variable and applications in Information Theory for S...
Jensen’s inequality is one of the fundamental inequalities which has several applications in almost ...
The main purpose of this paper is to find new estimations for the Shannon and Zipf–Mandelbrot ...
Some new inequalities which counterpart Jensen’s discrete inequality and improve the recent results ...
The purpose of this is to give a simple proof to the entropy inequality. In order to do so, a simple...
AbstractIn information theory, the fundamental tool is the entropy function, whose upper bound is de...
The entropy H(X) of a discrete random variable X of alphabet size m is always non-negative and upper...
In this article, we present some new improvements of Jensen’s type inequalities via 4-convex and Gre...