A sparse approach to mixed weak type inequalities
In this paper we provide some quantitative mixed-type estimates assuming conditions that imply that $uv\in A_{\infty}$ for Calder\'on-Zygmund operators, rough singular integrals and commutators. The main novelty of this paper lies in the fact that we rely upon sparse domination results, pushing...
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| creator | Caldarelli, Marcela Rivera-Ríos, Israel P |
| description | In this paper we provide some quantitative mixed-type estimates assuming
conditions that imply that $uv\in A_{\infty}$ for Calder\'on-Zygmund operators,
rough singular integrals and commutators. The main novelty of this paper lies
in the fact that we rely upon sparse domination results, pushing an approach to
endpoint estimates that was introduced by Domingo-Salazar, Lacey and Rey and
extended in works by Lerner, Ombrosi and the second author and Li, Perez, the
second author and Roncal. |
| doi_str_mv | 10.48550/arxiv.1812.08023 |
| format | Article |
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conditions that imply that $uv\in A_{\infty}$ for Calder\'on-Zygmund operators,
rough singular integrals and commutators. The main novelty of this paper lies
in the fact that we rely upon sparse domination results, pushing an approach to
endpoint estimates that was introduced by Domingo-Salazar, Lacey and Rey and
extended in works by Lerner, Ombrosi and the second author and Li, Perez, the
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conditions that imply that $uv\in A_{\infty}$ for Calder\'on-Zygmund operators,
rough singular integrals and commutators. The main novelty of this paper lies
in the fact that we rely upon sparse domination results, pushing an approach to
endpoint estimates that was introduced by Domingo-Salazar, Lacey and Rey and
extended in works by Lerner, Ombrosi and the second author and Li, Perez, the
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conditions that imply that $uv\in A_{\infty}$ for Calder\'on-Zygmund operators,
rough singular integrals and commutators. The main novelty of this paper lies
in the fact that we rely upon sparse domination results, pushing an approach to
endpoint estimates that was introduced by Domingo-Salazar, Lacey and Rey and
extended in works by Lerner, Ombrosi and the second author and Li, Perez, the
second author and Roncal.</abstract><doi>10.48550/arxiv.1812.08023</doi><oa>free_for_read</oa></addata></record> |
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| subjects | Mathematics - Classical Analysis and ODEs |
| title | A sparse approach to mixed weak type inequalities |
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