Ostrowski inequalities on time scales.
Ostrowski type inequalities for higher-order derivatives.
Ostrowski type inequalities for isotonic linear functionals.
Ostrowski type inequalities from a linear functional point of view.
Ostrowski type inequalities in the Grushin plane.
Ostrowski type inequalities over balls and shells via a Taylor-Widder formula.
Ostrowski Type Inequalities over Spherical Shells
2000 Mathematics Subject Classification: 26D10, 26D15.Here are presented Ostrowski type inequalities over spherical shells. These regard sharp or close to sharp estimates to the difference of the average of a multivariate function from its value at a point.
Ostrowski type inequalities related to the generalized Baouendi-Grushin vector fields
Ostrowski-Grüss type inequalities in two dimensions.
Ostrowski’s type inequalities for complex functions defined on unit circle with applications for unitary operators in Hilbert spaces
Some Ostrowski’s type inequalities for the Riemann-Stieltjes integral of continuous complex valued integrands defined on the complex unit circle and various subclasses of integrators of bounded variation are given. Natural applications for functions of unitary operators in Hilbert spaces are provided as well.
Ostrowski's type inequalities for continuous functions of selfadjoint operators on Hilbert spaces: a survey of recent results.
Outer -convex functions on a normed space.
P-adic continuously differentiable functions of several variables.
Parametric and Non-Parametric Minima.
Parametric differentiation
Parametric extension of the Poincaré theorem
Parametric monotone generalized equations in reflexive Banach spaces.
Parametric two-point integral inequalities for -time differentiable functions with applications.
Parametrization of Carathéodory multifunctions
Parametrization of Riemann-measurable selections for multifunctions of two variables with application to differential inclusions
We consider a multifunction , where T, X and E are separable metric spaces, with E complete. Assuming that F is jointly measurable in the product and a.e. lower semicontinuous in the second variable, we establish the existence of a selection for F which is measurable with respect to the first variable and a.e. continuous with respect to the second one. Our result is in the spirit of [11], where multifunctions of only one variable are considered.