to appear in Houston J. Math .
to appear in J. Reine Angew. Math.
to appear in J. Operator Theory.
to
appear in Canadian J. Math.
to appear in J. Operator Theory.
Illinois J.
Math., 51 (2007), no. 2,
583—596.
J. Math. Anal. Appl.,
325(2007), 114-129.
Journal of Functional Analysis
243 (2007), 67-86.
Math. Ann. 337(2007), 295-316.
- Compact perturbations of Hankel Operators
(with X.
Chen, K. Guo
and K. Izuchi) (pdf)
J.
Reine
Angew.
Math. 578(2005), 1-48.
- Sampling sets and closed range composition operators on the Bloch space (with P. Ghatage;
N. Zorboska),(pdf)
Proc.
Amer. Math.
Soc. 133(2005), 1371--1377.
- The distribution function inequality for a finite sum of finite
products of Toeplitz operators (with K. Guo),
J. Functional Analysis. 218 (2005), 1--53. (pdf)
- Standard deviation and Schatten class Hankel operators on the Segal-Bargman
space (J.
Xia), (pdf)
Indiana Univ. Math. J. 53(2004), 1381--1399.
- Hyperbolic derivatives and generalized Schwarz-Pick estimates (with
P. Ghatage),(pdf)
Proc.
Amer. Math.
Soc. 132 (2004), 3309--3318.
- Compact operators on Bergman spaces
(with Jie Miao), (pdf)
Integral Equations Operator Theory, 48(2004), 61-79.
- Composition operators on Bergman spaces
(with John
Clifford), (pdf)
Chinese Ann. Math, 24B(2003), 433-448.
- Essentially commuting Hankel and Toeplitz operators (with K. Guo),
(pdf)
J. Functional Analysis, 201(2003), 121-147.
- Bounded Toeplitz products on the Bergman space of the polydisk
(with K.
Stroethoff),
(pdf)
Journal of Mathematical Analysis and Applications, 278 (2003),
125--135.
- Toeplitz algebra and Hankel
algebra on the harmonic Bergman space (with K. Guo), (pdf)
Journal of Mathematical Analysis and Applications, 276(2002),
213-230.
- Invertible Toeplitz Products (with K. Stroethoff), (pdf)
J. Functional Analysis, 195(2002), 48-70.
- Algebraic and Spectral Properties of Dual Toeplitz
Operators (with K.
Stroethoff),
(pdf)
Trans.
Amer. Math.
Soc. 354 (2002), 2495--2520.
- Isolated points and essential components of composition operators
on $H^\infty$ (with T. Hosokawa;
K. Izuchi),(pdf)
Proc.
Amer. Math.
Soc. 130 (2002), 1765--1773.
- Invariant subspaces, quasi-invariant subspaces, and Hankel operators (with Kunyu Guo), (pdf)
J. Functional Analysis 187 (2001), 308--342.