Article detail · 2012
Weighted variable exponent amalgam spaces $W(L^{p(x)},L_w^q)$
Journal
Glasnik Matematicki- Year
- 2012
- Type
- article
Data source split
- YÖKSİS venue Glasnik Matematicki
- OpenAlex OpenAlex enrichment (abstract, citations, topics)
Abstract
OpenAlex · English
In the present paper a new family of Wiener amalgam spaces W (L p(x) , L q w ) is defined, with local component which is a variable exponent Lebesgue space L p(x) (R n ) and the global component is a weighted Lebesgue space L q w (R n ) .We proceed to show that these Wiener amalgam spaces are Banach function spaces.We also present new Höldertype inequalities and embeddings for these spaces.At the end of this paper we show that under some conditions the Hardy-Littlewood maximal function is not mapping the space W (L p(x) , L q w ) into itself.
Topics
Citations
OpenAlex cited_by_count. Not a WoS or Scopus citation count; those sources have no separate column here.
7 citations
OpenAlex cited_by_count (cache / database)
7 publications in the local catalog that cite this work (OpenAlex reference match; not the full global list).
- The Kolmogorov-Riesz theorem and some compactness criterions of bounded subsets in weighted variable exponent amalgam and Sobolev spaces 2020
- Bilinear Multipliers of Weighted Lebesgue Spaces and Variable Exponent Lebesgue Spaces 2013
- On Variable Exponent Amalgam Spaces 2012
- Bilinear multipliers of weighted Wiener amalgam spaces and variable exponent Wiener amalgam spaces 2014
- On the weighted variable exponent amalgam space W (Lp(x),Lmq) 2014
- Inverse continuous wavelet transform in weighted variable exponent amalgam spaces 2020
- A Turan Gürkanlı The amalgam spaces np x p W L andboundedness of Hardy Littlrwood maximal operators Proceedings ofISAAC 2013 2015