An integral inequality of convolution type.
An integral inequality of convolution type. (Summary).
An integral inequality of the Hardy's type
An Integral Inequality Similar to Bellman-Bihari inequality
An integral inequality similar to Qi's inequality.
An integro-differential inequality related to the smallest positive eigenvalue ofp(x)-Laplacian Dirichlet problem
We consider the eigenvalue problem for the p(x)-Laplace-Beltrami operator on the unit sphere. We prove same integro-differential inequalities related to the smallest positive eigenvalue of this problem.
An interchangeable theorem of -integral.
An interesting double inequality for Euler's gamma function.
An interpolation inequality in exterior domains
An interpolation inequality involving Hölder norms.
An isoperimetric bound for a Sobolev constant
An two-well Liouville theorem.
An observation on the Turán-Nazarov inequality
The main observation of this note is that the Lebesgue measure μ in the Turán-Nazarov inequality for exponential polynomials can be replaced with a certain geometric invariant ω ≥ μ, which can be effectively estimated in terms of the metric entropy of a set, and may be nonzero for discrete and even finite sets. While the frequencies (the imaginary parts of the exponents) do not enter the original Turán-Nazarov inequality, they necessarily enter the definition of ω.
An optimal 3-point quadrature formula of closed type and error bounds.
An optimal double inequality between power-type Heron and Seiffert means.
An optimal double inequality for means.
An Ostrowski like inequality for convex functions and applications.
In this paper we point out an Ostrowski type inequality for convex functions which complement in a sense the recent results for functions of bounded variation and absolutely continuous functions. Applications in connection with the Hermite-Hadamard inequality are also considered.
An Ostrowski type inequality for -norms.
Analyse sur les boules d' un opérateur sous-elliptique.
Ancora sulle diseguaglianze di Wirtinger concernenti la derivata seconda