We characterize the dual spaces of the generalized Hardy spaces defined by replacing Lebesgue quasi-norms by Wiener amalgam ones. In these generalized Hardy spaces we prove that some classical linear operators such as Calderon–Zygmund, convolution and Riesz potential operators are bounded.

中文翻译：

---

Hardy 汞齐空间和范数不等式的对偶

我们通过用 Wiener 汞齐范数替换 Lebesgue 拟范数来定义广义哈代空间的对偶空间。在这些广义 Hardy 空间中，我们证明了一些经典的线性算子，如 Calderon-Zygmund、卷积和 Riesz 势算子是有界的。