In this paper, we introduce the BMO space via heat kernels on M̃, where M̃ = M1 × · · ·× Mn is the Shilov boundary of the product domain in C2n defined by Nagel and Stein (, see also ), each Mi is the boundary of a weakly pseudoconvex domain of finite type in C2 and the vector fields of Mi are uniformly of finite type (). And we prove that it is the dual space of product Hardy space H1(M̃) introduced in .
|Number of pages||25|
|Journal||Taiwanese Journal of Mathematics|
|Publication status||Published - Feb 2010|