Abstract
We give a technically simple approach to the maximal regularity problem in parabolic tent spaces for second-order, divergence-form, complex-valued elliptic operators. By using the associated Hardy space theory combined with certain - off-diagonal estimates, we reduce the tent space boundedness in the upper half-space to the reverse Riesz inequalities in the boundary space. This way, we also improve recent results obtained by P. Auscher et al.
Citation
Yi Huang. "Conical maximal regularity for elliptic operators via Hardy spaces." Anal. PDE 10 (5) 1081 - 1088, 2017. https://doi.org/10.2140/apde.2017.10.1081
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