3 problems

Let $A^{p_1,\ldots,p_m}$ denote a mixed-norm analytic function space, with the indices $p_1,\ldots,p_m$ governing the iterated norm, and let $V_{\vec{\beta}}$ be the Bergman-type p…

Let $p_1,q_1,p_2,q_2$ be the Lebesgue parameters and let $w_1,w_2$ be the weight functions satisfying the assumptions of Theorem 4. For $F_1\in L_{w_1}^{p_1,q_1}(\mathbb{R}^{2d})$…

Let $k$ and $m$ be parameters satisfying $1\leq k<+\infty$ and $1<m<+\infty$, and let $p,q,p',q'$ satisfy … … with $m\leq q'<q<+\infty$. The weak mixed-norm non-inclusion conjectur…