About an intermediate point property in some quadrature formulas.
About the use of a result of Professor Alexandru Lupaş to obtain some properties in the theory of the number .
Abstract convexity and Hermite-Hadamard type inequalities.
Abstract separation theorems of Rodé type and their applications
Sufficient and necessary conditions are presented under which two given functions can be separated by a function Π-affine in Rodé sense (resp. Π-convex, Π-concave). As special cases several old and new separation theorems are obtained.
Accentuate the negative
A survey of mean inequalities with real weights is given.
Adams inequality on metric measure spaces.
Additions to the Telyakovskiĭ's class .
Almost everywhere convergence of the spherical partial Fourier integrals for radial functions.
Alternative characterisations of Lorentz-Karamata spaces
We present new formulae providing equivalent quasi-norms on Lorentz-Karamata spaces. Our results are based on properties of certain averaging operators on the cone of non-negative and non-increasing functions in convenient weighted Lebesgue spaces. We also illustrate connections between our results and mapping properties of such classical operators as the fractional maximal operator and the Riesz potential (and their variants) on the Lorentz-Karamata spaces.
An addition to factorization of inequalities.
An algebraic inequality.
An answer to the conjecture of Satnoianu.
An elementary inequality.
An embedding theorem for Sobolev type functions with gradients in a Lorentz space
The purpose of this paper is to prove an embedding theorem for Sobolev type functions whose gradients are in a Lorentz space, in the framework of abstract metric-measure spaces. We then apply this theorem to prove absolute continuity and differentiability of such functions.
An equivalent form of the fundamental triangle inequality and its applications.
An estimate in the spirit of Poincaré's inequality
An extended Hardy-Hilbert inequality and its applications.
An extension and a refinement of van der Corput's inequality.
An extension of Chebyshev's inequality and its connection with Jensen's inequality.
An extension of results of A. McD. Mercer and I. Gavrea.