Monotonicity of Subelliptic Estimates on Rigid Pseudoconvex Domains

Abstract

This paper presents monotonicity of subelliptic estimates on rigid pseudoconvex domains. As an application of monotonicity, we will show that if a rigid monomial domain is of finite type in the D'Angelo's sense, then the sharp subelliptic estimate of this domain equals the reciprocal of the type.

11 pages, submitted

References in corpus (1)

• Effective Termination of Kohn's Algorithm for Subelliptic Multipliers

Cited by in corpus (1)

• Sharp Estimates for the $\bar{\partial }$-Neumann Problem on Regular Coordinate Domains