We study both canonical reproducing kernels and constructive reproducing kernels for holomorphic functions in $\mathbb C^1$ and $\mathbb C^n$. We compare and contrast the two, and also develop important relations between the two types of kernels. We prove a new result about the relationship between these two kernels on certain domains of finite type.
"Canonical kernels versus constructible kernels." Rocky Mountain J. Math. 49 (6) 1931 - 1959, 2019. https://doi.org/10.1216/RMJ-2019-49-6-1931