## Abstract We discuss some reversed Hölder inequalities yielding for functions on R~+~ satisfying one or two conditions of quasi‐monotonicity. All cases of equality are pointed out. By using these results and some recent results by the present authors (see [3]), we prove some new reversed inequali
Sharp Reverse Hölder property for weights on spaces of homogeneous type
✍ Scribed by Tuomas Hytönen; Carlos Pérez; Ezequiel Rela
- Book ID
- 119296154
- Publisher
- Elsevier Science
- Year
- 2012
- Tongue
- English
- Weight
- 176 KB
- Volume
- 263
- Category
- Article
- ISSN
- 0022-1236
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📜 SIMILAR VOLUMES
Some reversed Hiilder type inequalities yielding for monotone or quasimonotone functions of one variable have recently been obtained and applied (see e.g. [l], (21, (31, [5], [S], [12], [14], [17]). In this paper some inequalities of this type are proved for the more general case with n functions o
The notion of spaces of a generalized homogeneous type is developed in [2]. In this paper, we introduce the sharp maximal function in this general setting, and establish the equivalence of the L p norms between the sharp maximal function and the Hardy Littlewood maximal function, as well the John Ni
We first prove a local weighted weak reverse Holder inequality for A-harmonic ¨sŽ . tensors. Then, we study the monotonic property of newly introduced L -averaging domains, which can be viewed as an application of the local weighted reverse s Ž . Holder inequality in L -averaging domains. By applyi