M. Doan

activity

20172025

most citedComplete Characterization of Bounded Composition Operators on the General Weighted Hilbert Spaces of Entire Dirichlet Series

4 citations · 4 across the 3 of their papers we have counts for

collaborators

3 papers

math.PR2025

An explicit formula of the limit of the heat kernel measures on the spheres embedded in $R^{\infty}$

Minh-Luan Doan, Evan O'Dorney

We show that the heat kernel measures based at the north pole of the spheres $S^{N - 1} (N)$ , with properly scaled radius $N$ and adjusted center, converge to a Gaussian m…

math.DG2022

Large- $N$ Limit of the Segal--Bargmann Transforms on the Spheres

Luan Doan

We study the large- $N$ limit of the Segal--Bargmann transform on $S^{N - 1} (N)$ , the $(N - 1)$ -dimensional sphere of radius $N$ , as a unitary map from the space of square-i…

math.CV2017★ 4 cited

Complete Characterization of Bounded Composition Operators on the General Weighted Hilbert Spaces of Entire Dirichlet Series

Minh Luan Doan, Le Hai Khoi

We establish necessary and sufficient conditions for boundedness of composition operators on the most general class of Hilbert spaces of entire Dirichlet series with real frequenci…

An explicit formula of the limit of the heat kernel measures on the spheres embedded in R∞

Large-N Limit of the Segal--Bargmann Transforms on the Spheres

Complete Characterization of Bounded Composition Operators on the General Weighted Hilbert Spaces of Entire Dirichlet Series

An explicit formula of the limit of the heat kernel measures on the spheres embedded in $R^{\infty}$

Large- $N$ Limit of the Segal--Bargmann Transforms on the Spheres