Weak-type regularity for the Bergman projection over N-dimensional classical Hartogs triangles

In this paper, we study the weak-type regularity of the Bergman projection on n -dimensional classical Hartogs triangles. We extend the results of Huo–Wick on the 2-dimensional classical Hartogs triangle to the n -dimensional classical Hartogs triangle and show that the Bergman projection is of weak type at the upper endpoint of Lq L q -boundedness but not of weak type at the lower endpoint of Lq L q -boundedness.