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- TRIEU LE
- 2008

For any function f in L ∞ (D), let T f denote the corresponding Toeplitz operator the Bergman space A 2 (D). A recent result of D. Luecking shows that if T f has finite rank then f must be the zero function. Using a refined version of this result, we show that if all except possibly one of the functions f1,. .. , fm are radial and T f 1 · · · T fm has… (More)

- T A Le, T M Davis, Q B Tran, V P Nguyen, K A Trinh
- Clinical infectious diseases : an official…
- 1997

- TRIEU LE
- 2008

Let T denote the full Toeplitz algebra on the Bergman space of the unit ball Bn. For each subset G of L ∞ , let CI(G) denote the closed two-sided ideal of T generated by all T f Tg − TgT f with f, g ∈ G. It is known that CI(C(Bn)) = K-the ideal of compact operators and CI(C(Bn)) = T. Despite these " extremal cases " , T does contain other non-trivial… (More)

- TRIEU LE
- 2008

For α > −1, let A 2 α be the corresponding weighted Bergman space of the unit ball in C n. For a bounded measurable function f , let T f be the Toeplitz operator with symbol f on A 2 α. This paper describes all the functions f for which T f commutes with a given Tg, where g(z) = z L 1

- T. A. Le, J. W. Sander
- Electr. J. Comb.
- 2013

A connected ρ-regular graph G has largest eigenvalue ρ in modulus. G is called Ramanujan if it has at least 3 vertices and the second largest modulus of its eigen-values is at most 2 √ ρ − 1. In 2010 Droll classified all Ramanujan unitary Cayley graphs. These graphs of type ICG(n, {1}) form a subset of the class of integral circulant graphs ICG(n, D), which… (More)

- J Kanagalingam, R Feliciano, J H Hah, H Labib, T A Le, J-C Lin
- International journal of clinical practice
- 2015

AIMS
To better inform medical practitioners on the role of antiseptics in oropharyngeal health and disease, this article focuses on povidone-iodine (PVP-I), an established and widely-available antiseptic agent.
METHODOLOGY
Review of the anti-infective profile, efficacy and safety of PVP-I in managing common upper respiratory tract infections such as the… (More)

We consider Toeplitz operators with symbols enjoying a uniform radial limit on Segal–Bargmann type spaces. We show that such an operator is compact if and only if the limiting function vanishes on the unit sphere. The structure of the C *-algebra generated by Toeplitz operators whose symbols admit continuous uniform radial limits is also analyzed.

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