Lev Aizenberg
Duality in the Hardy spaces of functions holomorphic in strictly convex domains of $\mathbb C^n$
Let $D$ be a strictly convex domains in $\mathbb C^n$ and $\widetilde D=\{w:\langle wz\rangle\ne1, z\in D\}$, $\langle wz\rangle=w_1z_1+\dots+w_nz_n$, be its dual. Then $(H^p(D))^*=H^q(\widetilde D))$, with $1/p+1/q =1$, $p>1$.