We present a new method to study analytic inequalities. As for its applications, we prove the well-known Hölder inequality and establish several new analytic inequalities
In this paper we significantly improve our previous results of reducing relative Thue inequalities t...
We use an old elementary arithmetic argument to find new upper and lower bounds for Sylvester's denu...
AbstractIn this paper some new inequalities for the Čebyšev functional are presented. They have appl...
AbstractA monotonicity result for the ratio between two generalized logarithmic means is established...
Let c > b > a > 0 be real numbers. Then the function f(r) = Lr(a,b)/Lr(a,c) is strictly decreasing ...
In this article, using inequality between logarithmic mean and one-parameter mean, which can be dedu...
International audienceWe show that the remainder in Hölder's inequality (Rogers, 1888; Hölder, 1889)...
We prove, with a more geometric approach, that the solutions to the Navier-Stokes equations are regu...
AbstractThe upper and lower solutions method and a new maximum principle are employed to establish s...
AbstractThe aim of this paper is to refine Gurland’s formula for approximating pi. We prove the comp...
AbstractWe generalize Ostrowski inequality for higher order derivatives, by using a generalized Eule...
In this paper we provide several refinements and reverse operator inequalities for operator monotone...
AbstractThe paper deals with the problem of ideals of H∞: describe increasing functions φ⩾0 such tha...
AbstractIn this work the authors present some new lower and upper bounds for the functions sinx/x an...
AbstractLet U be a unital C∗-algebra, B(H) the algebra of all bounded linear operators on a Hilbert ...
In this paper we significantly improve our previous results of reducing relative Thue inequalities t...
We use an old elementary arithmetic argument to find new upper and lower bounds for Sylvester's denu...
AbstractIn this paper some new inequalities for the Čebyšev functional are presented. They have appl...
AbstractA monotonicity result for the ratio between two generalized logarithmic means is established...
Let c > b > a > 0 be real numbers. Then the function f(r) = Lr(a,b)/Lr(a,c) is strictly decreasing ...
In this article, using inequality between logarithmic mean and one-parameter mean, which can be dedu...
International audienceWe show that the remainder in Hölder's inequality (Rogers, 1888; Hölder, 1889)...
We prove, with a more geometric approach, that the solutions to the Navier-Stokes equations are regu...
AbstractThe upper and lower solutions method and a new maximum principle are employed to establish s...
AbstractThe aim of this paper is to refine Gurland’s formula for approximating pi. We prove the comp...
AbstractWe generalize Ostrowski inequality for higher order derivatives, by using a generalized Eule...
In this paper we provide several refinements and reverse operator inequalities for operator monotone...
AbstractThe paper deals with the problem of ideals of H∞: describe increasing functions φ⩾0 such tha...
AbstractIn this work the authors present some new lower and upper bounds for the functions sinx/x an...
AbstractLet U be a unital C∗-algebra, B(H) the algebra of all bounded linear operators on a Hilbert ...
In this paper we significantly improve our previous results of reducing relative Thue inequalities t...
We use an old elementary arithmetic argument to find new upper and lower bounds for Sylvester's denu...
AbstractIn this paper some new inequalities for the Čebyšev functional are presented. They have appl...
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