An inconsistency equation involving means
We show that any quasi-arithmetic mean and any non-quasi-arithmetic mean M (reasonably regular) are inconsistent in the sense that the only solutions f of both equations and are the constant ones.
An inequality about and its applications.
An inequality and its -analogue.
An inequality between compositions of weighted arithmetic and geometric means.
An inequality for arithmetic and harmonic means.
An inequality for correlated measurable functions.
An inequality for divided differences in high dimensions.
An inequality for finite sums in
An inequality for integrals
An inequality for linear positive functionals.
An inequality for m-convex sequences
An inequality for polynomials with elliptic majorant.
An inequality for the beta function with application to pluripotential theory.
An inequality for the coefficients of a cosine polynomial
We prove: If then The constant is the best possible.
An inequality for the indefinite integral of a function in
An inequality for the Lebesgue measure and its further applications
An inequality for the product of two integrals relating to the incomplete gamma function.
An inequality improving the first Hermite-Hadamard inequality for convex functions defined on linear spaces and applications for semi-inner products.
An inequality improving the second Hermite-Hadamard inequality for convex functions defined on linear spaces and applications for semi-inner products.
An inequality in Euclidean spaces.