Add to ORKGIf Ω is a John domain (or certain more general domains), and |∇υ|a certain mild condition, we show that u Є W 1;1 loc (Ω) satisfies a Sobolev-Poincaré inequality (∫Ω|u – a|q)1/q ≤ C(∫Ω|∇u|p)1for all 0 0. Our conclusion is new even when is a ball
summary:Let $p\in (0,1)$ be a real number and let $n\ge 2$ be an even integer. We determine the larg...
summary:Let $p\in (0,1)$ be a real number and let $n\ge 2$ be an even integer. We determine the larg...
AbstractIn this paper we study spectral estimates of the p-Laplace Neumann operator in conformal reg...
AbstractIn this paper we prove that if Ω∈Rn is a bounded John domain, the following weighted Poincar...
If Ω is a John domain (or certain more general domains), and |∇υ|a certain mild condition, we show t...
AbstractWe show that Sobolev–Poincaré and Trudinger inequalities improve to inequalities on Lorentz-...
AbstractFriedrichs- and Poincaré-type inequalities are important and widely used in the area of part...
We prove a Hardy-Sobolev-Maz’ya inequality for arbitrary domains Ω ⊂ R^N with a constant depending o...
We obtain improved fractional Poincaré and Sobolev-Poincaré inequalities including powers of the dis...
We prove a Hardy-Sobolev-Maz’ya inequality for arbitrary domains Ω ⊂ R^N with a constant depending o...
We prove a Hardy-Sobolev-Maz’ya inequality for arbitrary domains Ω ⊂ R^N with a constant depending o...
Extending several works, we prove a general Adams Moser Trudinger type inequality for the embedding ...
In 2006 Carbery raised a question about an improvement on the naïve norm inequality ∥f+g∥^p_p ≤ 2^(p...
summary:Using undergraduate calculus, we give a direct elementary proof of a sharp Markov-type inequ...
summary:Using undergraduate calculus, we give a direct elementary proof of a sharp Markov-type inequ...
summary:Let $p\in (0,1)$ be a real number and let $n\ge 2$ be an even integer. We determine the larg...
summary:Let $p\in (0,1)$ be a real number and let $n\ge 2$ be an even integer. We determine the larg...
AbstractIn this paper we study spectral estimates of the p-Laplace Neumann operator in conformal reg...
AbstractIn this paper we prove that if Ω∈Rn is a bounded John domain, the following weighted Poincar...
If Ω is a John domain (or certain more general domains), and |∇υ|a certain mild condition, we show t...
AbstractWe show that Sobolev–Poincaré and Trudinger inequalities improve to inequalities on Lorentz-...
AbstractFriedrichs- and Poincaré-type inequalities are important and widely used in the area of part...
We prove a Hardy-Sobolev-Maz’ya inequality for arbitrary domains Ω ⊂ R^N with a constant depending o...
We obtain improved fractional Poincaré and Sobolev-Poincaré inequalities including powers of the dis...
We prove a Hardy-Sobolev-Maz’ya inequality for arbitrary domains Ω ⊂ R^N with a constant depending o...
We prove a Hardy-Sobolev-Maz’ya inequality for arbitrary domains Ω ⊂ R^N with a constant depending o...
Extending several works, we prove a general Adams Moser Trudinger type inequality for the embedding ...
In 2006 Carbery raised a question about an improvement on the naïve norm inequality ∥f+g∥^p_p ≤ 2^(p...
summary:Using undergraduate calculus, we give a direct elementary proof of a sharp Markov-type inequ...
summary:Using undergraduate calculus, we give a direct elementary proof of a sharp Markov-type inequ...
summary:Let $p\in (0,1)$ be a real number and let $n\ge 2$ be an even integer. We determine the larg...
summary:Let $p\in (0,1)$ be a real number and let $n\ge 2$ be an even integer. We determine the larg...
AbstractIn this paper we study spectral estimates of the p-Laplace Neumann operator in conformal reg...