A quantitative reverse Hölder inequality is proved for scalar A_{p(·)} weights, and it is applied to show matrix A_{p(·)} weights are both right and left open.
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The reverse H\"older inequality for $\mathcal{A}_{p(\cdot)}$ weights with applications to matrix weights
A quantitative reverse Hölder inequality is proved for scalar A_{p(·)} weights, and it is applied to show matrix A_{p(·)} weights are both right and left open.