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In this paper we show that, by the use of an equivalent norm, one can make unbounded linear operators exhibit one of the most important properties of bounded operators without using the graph norm. ...
We present a generalization of Newton's inequality, i.e., an inequality of mixed form connecting symmetric functions and weighted means. Two open problems are also stated.
In this note, we obtain two new refinements of Jensen's inequality for convex functions.
By using the Euler-Maclaurin's summation formula and the weight coefficient, a pair of new inequalities is given, which is a decomposition of Hilbert's inequality. The equivalent forms and the extende...
We prove a version of Stam inequality for random variables taking values on the circle . Furthermore we prove that equality occurs only for the uniform distribution.
In this short note, we give a proof of a conjecture about ternary quadratic orms involving two triangles and several interesting applications.
In this paper we establish a new refinement of the Hermite-Hadamard inequality for convex functions.
In this short note, by using some of Chen's theorems and classic analysis, we obtain a double inequality for triangle and give a positive answer to a problem posed by Yang and Yin [6].
An obstacle problem with a memory term is studied in the framework of the variational inequality theory. Applying a fixed point argument and a convergence result for convex sets the existence and uniq...
An equivalent form of the fundamental triangle inequality is given. The result is then used to obtain an improvement of the Leuenberger's inequality and a new proof of the Garfunkel-Bankoff inequality...
In the present note a general integral inequality is proved in the direction that was initiated by Q.A. Ng?et al. [Note on an integral inequality, J. Inequal. Pure and Appl. Math., 7 (4) (2006), Art. ...
The reverse of the Hardy-Hilbrt's Integral inequality via Minkowski'sinequality in its general form is given. As an application, a special case is deduced.
New generalizations of Hardy-Hilbert's integral inequality and its reverse via new methods are established.
In this paper, we investigate imprecise linear inequality problems when there is no solution. In general, inconsistency of ordinary linear inequality model can be overcome by changes in the coefficien...
For x > 0, let Γ(x) be the Euler’s gamma function, and ψ(x) = Γ(x)/Γ(x) the psi function. In this paper, we prove that |ψ(n)(b) −ψ(n)(a)| < (b − L(a, b))|ψ(n+1)(b)| + (L(a, b) − a)|...

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