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Order bounded polynomial differentiation composition operators between weighted Dirichlet spaces

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Bibliographic Details
Published in:Journal of Inequalities and Applications
Format: Online Article RSS Article
Published: 2026
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container_title Journal of Inequalities and Applications
description
discipline_display Natural Sciences
discipline_facet Natural Sciences
format Online Article
RSS Article
genre Journal Article
id rss_article:17219
institution FRELIP
journal_source_facet Journal of Inequalities and Applications
publishDate 2026
publishDateSort 2026
record_format rss_article
spellingShingle Order bounded polynomial differentiation composition operators between weighted Dirichlet spaces
Mathematics
Natural Sciences — Mathematical Sciences
Natural Sciences
sub_discipline_display Natural Sciences — Mathematical Sciences
sub_discipline_facet Natural Sciences — Mathematical Sciences
subject_display Mathematics
Natural Sciences — Mathematical Sciences
Natural Sciences
Mathematics
Natural Sciences — Mathematical Sciences
Natural Sciences
subject_facet Mathematics
Natural Sciences — Mathematical Sciences
Natural Sciences
title Order bounded polynomial differentiation composition operators between weighted Dirichlet spaces
title_auth Order bounded polynomial differentiation composition operators between weighted Dirichlet spaces
title_full Order bounded polynomial differentiation composition operators between weighted Dirichlet spaces
title_fullStr Order bounded polynomial differentiation composition operators between weighted Dirichlet spaces
title_full_unstemmed Order bounded polynomial differentiation composition operators between weighted Dirichlet spaces
title_short Order bounded polynomial differentiation composition operators between weighted Dirichlet spaces
title_sort order bounded polynomial differentiation composition operators between weighted dirichlet spaces
topic Mathematics
Natural Sciences — Mathematical Sciences
Natural Sciences
url https://link.springer.com/article/10.1186/s13660-026-03469-w