Characterization of Lv p[0, ∞) - L μ q[O, ∞) boundedness of the general Hardy operator (Hsf)(x) =(∫[0,x] fsudλ) 1/s restricted to monotone functions f ≥ 0 for 0 < p.q.s < ∞ with positive Borel σ -finite measures λ, μ and v is obtained
Let μ1 and μ2 be positive sigma-finite measures on Omega1 and Omega2 respectively, k : Omega1 × Omeg...
Let beta and gamma be non-negative Borel measures on [0, infty), p,q>0, let Omega be a certain cone ...
For a quasilinear operator on the semiaxis a reduction theorem is proved on the cones of monotone fu...
We consider Hardy-type operators on the cones of monotone functions with general positive σ-finite B...
We consider Hardy-type operators on the cones of monotone functions with general positive σ-finite B...
Abstract We investigate a new kind of Hardy operator Hμ $H_{\mu}$ with respect to arbitrary positive...
This Licentiate thesis deals with Hardy-type inequalities restricted to cones of monotone functions....
AbstractLet (X,d,μ) be a metric measure space satisfying the upper doubling and the geometrically do...
summary:Let $(X, d, \mu )$ be a metric measure space endowed with a distance $d$ and a nonnegative B...
From the text (translated from the Russian): "Hardy-type inequalities play a large role in mathemati...
This Licentiate thesis deals with Hardy-type inequalities restricted to cones of monotone functions....
This Licentiate thesis deals with Hardy-type inequalities restricted to cones of monotone functions....
AbstractWe prove that for a decreasing weight w, the following inequality is sharp:∫0∞(f⁎⁎(t)−f⁎(t))...
AbstractIt was well known that Calderón–Zygmund operators T are bounded on Hp for nn+ε<p⩽1 provided ...
Let μ1 and μ2 be positive sigma-finite measures on Omega1 and Omega2 respectively, k : Omega1 × Omeg...
Let μ1 and μ2 be positive sigma-finite measures on Omega1 and Omega2 respectively, k : Omega1 × Omeg...
Let beta and gamma be non-negative Borel measures on [0, infty), p,q>0, let Omega be a certain cone ...
For a quasilinear operator on the semiaxis a reduction theorem is proved on the cones of monotone fu...
We consider Hardy-type operators on the cones of monotone functions with general positive σ-finite B...
We consider Hardy-type operators on the cones of monotone functions with general positive σ-finite B...
Abstract We investigate a new kind of Hardy operator Hμ $H_{\mu}$ with respect to arbitrary positive...
This Licentiate thesis deals with Hardy-type inequalities restricted to cones of monotone functions....
AbstractLet (X,d,μ) be a metric measure space satisfying the upper doubling and the geometrically do...
summary:Let $(X, d, \mu )$ be a metric measure space endowed with a distance $d$ and a nonnegative B...
From the text (translated from the Russian): "Hardy-type inequalities play a large role in mathemati...
This Licentiate thesis deals with Hardy-type inequalities restricted to cones of monotone functions....
This Licentiate thesis deals with Hardy-type inequalities restricted to cones of monotone functions....
AbstractWe prove that for a decreasing weight w, the following inequality is sharp:∫0∞(f⁎⁎(t)−f⁎(t))...
AbstractIt was well known that Calderón–Zygmund operators T are bounded on Hp for nn+ε<p⩽1 provided ...
Let μ1 and μ2 be positive sigma-finite measures on Omega1 and Omega2 respectively, k : Omega1 × Omeg...
Let μ1 and μ2 be positive sigma-finite measures on Omega1 and Omega2 respectively, k : Omega1 × Omeg...
Let beta and gamma be non-negative Borel measures on [0, infty), p,q>0, let Omega be a certain cone ...
For a quasilinear operator on the semiaxis a reduction theorem is proved on the cones of monotone fu...
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