scientific article; zbMATH DE number 7238456
From MaRDI portal
Publication:5116243
zbMath1463.46050MaRDI QIDQ5116243
Amiran Gogatishvili, Tuğçe Ünver, Rza Ch. Mustafayev
Publication date: 24 August 2020
Full work available at URL: http://mathnet.ru/eng/emj246
Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Spaces of measurable functions ((L^p)-spaces, Orlicz spaces, Köthe function spaces, Lorentz spaces, rearrangement invariant spaces, ideal spaces, etc.) (46E30) Inequalities involving derivatives and differential and integral operators (26D10)
Related Items
Weighted local Morrey spaces, An extension of the Muckenhoupt-Wheeden theorem to generalized weighted Morrey spaces
Cites Work
- Description of the interpolation spaces for a pair of local Morrey-type spaces and their generalizations
- Description of interpolation spaces for local Morrey-type spaces
- Boundedness of the Riesz potential in local Morrey-type spaces
- Weighted inequalities for Hardy-type operators involving suprema
- Fractional integrals on spaces of homogeneous type
- On weighted iterated Hardy-type inequalities
- New pre-dual space of Morrey space
- Some new iterated Hardy-type inequalities
- Necessary and sufficient conditions for the boundedness of fractional maximal operators in local Morrey-type spaces
- Weighted iterated Hardy-type inequalities
- Iterated Hardy-type inequalities involving suprema
- Necessary and sufficient conditions for boundedness of the maximal operator in local Morrey-type spaces
- Necessary and sufficient conditions for boundedness of the Hardy-type operator from a weighted Lebesgue space to a Morrey-type space
- Boundedness of the fractional maximal operator in local Morrey-type spaces
- Necessary and sufficient conditions for the boundedness of the maximal operator from Lebesgue spaces to Morrey-type spaces
- Some norm inequalities in Musielak-Orlicz spaces
- Embeddings between weighted local Morrey-type spaces and weighted Lebesgue spaces
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
