A. Chan

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20132018

X A + A X^{T} = 0

, II: Type 0-I interactions

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

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3 papers · 1 filter

math.FA2018

The Segal-Bargmann Transform on Classical Matrix Lie Groups

Alice Zhuo-Yu Chan

We study the complex-time Segal-Bargmann transform $B_{s, τ}^{K_{N}}$ on a compact type Lie group $K_{N}$ , where $K_{N}$ is one of the following classical matrix Lie groups: the…

math.FA2015★ 1 cited

Minimal scalings and structural properties of scalable frames

Alice Chan, Rachel Domagalski, Yeon Hyang Kim +3

For a unit-norm frame $F = {f_{i}}_{i = 1}^{k}$ in $R^{n}$ , a scaling is a vector $c = (c (1), \dots, c (k)) \in R_{\geq 0}^{k}$ such that ${c (i) f_{i}}_{i = 1}^{k}$ is a Parseval frame in $…

math.FA2014

On Structural Decompositions of Finite Frames

Alice Z. -Y. Chan, Martin S. Copenhaver, Sivaram K. Narayan +2

A frame in an $n$ -dimensional Hilbert space $H_{n}$ is a possibly redundant collection of vectors ${f_{i}}_{i \in I}$ that span the space. A tight frame is a generalization of an orth…