Estimates of the $L^p$ norms of the Bergman projection on strongly   pseudoconvex domains
  We give estimates of the $L^p$ norm of the Bergman projection on a strongly pseudoconvex domain in $\mathbb{C}^n$. We show that this norm is comparable to $\frac{p^2}{p - 1}$ for $1 <p< \infty$. 
\v{Z}eljko \v{C}u\v{c}kovi\'c
math.CV