On Boundedness of a Certain Class of Hardy-Steklov Type Operators in Lebesgue Spaces (Report)
Banach Journal of Mathematical Analysis 2010, Jan, 4, 1
-
- $5.99
-
- $5.99
Publisher Description
1. INTRODUCTION AND PRELIMINARIES Let 0 p [infinity], [[parallel] f[parallel] .sub.p] := [([[integral].sup.[infinity].sub.0] [[absolute value of f(x)].sup.p]dx).sup.1/p] and [L.sub.p] denote the Lebesgue space of all measurable functions on [R.sup.+] := [0, [infinity]) such that [[parallel] f[parallel] .sub.p] [infinity]. Here and throughout the paper the mark := is applied for introducing new notations and quantities. For the same purposes we make use of the mark =:.
Application of Duality Techniques to Starlikeness of Weighted Integral Transforms (Report)
2010
Conditional Multipliers and Essential Norm of U[C.Sub.[Psi]] Between [L.Sup.P] Spaces (Report)
2010
On Edmunds-Triebel Spaces (Report)
2010
Weighted Composition Operators on Some Function Spaces of Entire Functions (Report)
2010
The Cup-Length of the Oriented Grassmannians vs a New Bound for Zero-Cobordant Manifolds (Report)
2010
An Integro-Differential Inequality with Application *.
2005