Matches in DBpedia 2014 for { <http://dbpedia.org/resource/Muckenhoupt_weights> ?p ?o. }
Showing items 1 to 13 of
13
with 100 items per page.
- Muckenhoupt_weights abstract "In mathematics, the class of Muckenhoupt weights Ap consists of those weights ω for which the Hardy–Littlewood maximal operator is bounded on Lp(dω). Specifically, we consider functions f on Rn and their associated maximal functions M( f ) defined aswhere Br(x) is the ball in Rn with radius r and centre x. Let 1 ≤ p < ∞, we wish to characterise the functions ω : Rn → [0, ∞) for which we have a boundwhere C depends only on p and ω. This was first done by Benjamin Muckenhoupt.".
- Muckenhoupt_weights wikiPageID "16358346".
- Muckenhoupt_weights wikiPageRevisionID "601002926".
- Muckenhoupt_weights hasPhotoCollection Muckenhoupt_weights.
- Muckenhoupt_weights subject Category:Harmonic_analysis.
- Muckenhoupt_weights subject Category:Real_analysis.
- Muckenhoupt_weights comment "In mathematics, the class of Muckenhoupt weights Ap consists of those weights ω for which the Hardy–Littlewood maximal operator is bounded on Lp(dω). Specifically, we consider functions f on Rn and their associated maximal functions M( f ) defined aswhere Br(x) is the ball in Rn with radius r and centre x. Let 1 ≤ p < ∞, we wish to characterise the functions ω : Rn → [0, ∞) for which we have a boundwhere C depends only on p and ω. This was first done by Benjamin Muckenhoupt.".
- Muckenhoupt_weights label "Muckenhoupt weights".
- Muckenhoupt_weights sameAs m.03whqmk.
- Muckenhoupt_weights sameAs Q6931165.
- Muckenhoupt_weights sameAs Q6931165.
- Muckenhoupt_weights wasDerivedFrom Muckenhoupt_weights?oldid=601002926.
- Muckenhoupt_weights isPrimaryTopicOf Muckenhoupt_weights.