Multidimensional integral inequalities with homogeneous weights.
Multidimensional Opial inequalities for functions vanishing at an interior point
In this paper we generalize Opial inequalities in the multidimensional case over balls. The inequalities carry weights and are proved to be sharp. The functions under consideration vanish at the center of the ball.
Multiplication of subharmonic functions.
Multiplicative concavity of the integral of multiplicatively concave functions.
Multipliers of the Fourier-Haar series.
Multivariate version of a Jensen-type inequality.