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*Springer Lecture Notes in Mathematics***1256**(1987), 28-35, with C.A. Berger and L.A. Coburn. - Function theory on Cartan domains and the Berezin-Toeplitz symbol
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*Amer. J. Math.***110**(1988), 921-953, with C.A. Berger and L.A. Coburn. - Duality and Hankel operators on the Bergman spaces of bounded
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*Operator Theory in Function Spaces*, Marcel Dekker, New York, 1990. - Hankel-Toeplitz type operators on L
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*An Introduction to Operator Algebras*, CRC Press, 1993. - Totally monotone functions with applications to the Bergman
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*Complex Variables***21**(1993), 87-98. - Bergman and Hardy spaces with small exponents,
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*J. Operator Theory***46**(2001), 173-181. - A trace formula for multiplication operators on invariant
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*Integral Equations and Operator Theory***40**(2001), 244-255. - Inner and outer functions in Bergman spaces, in
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*Integral Equations and Operator Theory***44**(2002), 466-479. - Reducing subspaces of weighted shift operators,
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*Canadian J. Math.***55**(2003), 379-400. - Spectral properties of multiplication operators on invariant
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*Complex Variables***48**(2003), 649-655. - Sub-Bergman Hilbert spaces in the unit disk II,
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*J. Operator Theory***51**(2004), 377-385. - Translating certain inequalities between Hardy and Bergman spaces,
*Amer. Math. Monthly***111**(2004), 520-525. -
*Spaces of Holomorphic Functions in the Unit Ball*, Springer, New York, 2005. - Complemented invariant subspaces in Bergman spaces,
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^{p}spaces,*Analysis in Theory and Applications***21**(2005), 157-165. -
*Bergman Spaces and Related Topics in Complex Analysis*, AMS Contemporary Mathematics 404, 2006. - Composition operators on embedded disks,
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^{n},*Integral Equations and Operator Theory***56**(2006), 71-82, with O. Kures. - A sharp norm estimate of the Bergman projection on L
^{p}spaces,*Contemporary Mathematics***404**(2006), 199-205. - The Mobius invariance of Besov spaces on the unit ball,
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unit ball,
*New York J. Math.***13**(2007), 299-316. - Characterizations of Bergman spaces, in
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*Complex Variables***53**(2008), 1009-1019, with Hasi Wulan. - Q
_{K}spaces via higher order derivatives, with Hasi Wulan,*Rocky Mountain J. Math.***38**(2008), 329-350. - Theory of Bergman spaces on the unit ball,
*Memoires de la SMF***115**(2008), 103 pages, with R. Zhao. - New characterizations of Bergman spaces,
*Ann. Acad. Sci. Fen.***33**(2008), 87-99, with Miroslav Pavlovic. - Integral operators induced by the Fock kernel,
*Integral Equations and Operator Theory***60**(2008), 217-236, with Milutin Dostanic. - Composition operators on the polydisk induced by smooth symbols,
with H. Koo and M. Stessin,
*J. Funct. Anal.***254**(2008), 2911-2925. - Compactness of Hankel operators on Hardy-Sobolev spaces of the polydisk,
*J. Operator Theory***61**(2009), 301-312, with Patrick Ahern and Hassan Youssfi. - Lipschitz type characterizations for Bergman spaces,
*Canadian Math. Bull.***52**(2009), 613-626, with Hasi Wulan. - A characterization of Bergman spaces on the unit ball of C
^{n},*Glasgow Math. J.***51**(2009), 315-330, with Songxiao Li, Hasi Wulan, and Ruhan Zhao. - Addendum to "New characterizations of Bergman spaces",
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*Integral Equations and Operator Theory***66**(2010), 593-611, with Josh Isralowitz. - A sharp norm estimate for weighted Bergman projections on the minimal
ball in C
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*Integral Equations and Operator Theory***71**(2011), 275-302. - Invariance of Fock spaces under the action of the Heisenberg group,
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*Complex Variables and Elliptic Equations***57**(2012), 995-1024. - Fock-Sobolev spaces and their Carleson measures,
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*Integral Equations and Operator Theory***77**(2013), 355-370. - Logarithmic convexity of area integral means for analytic functions,
*Math. Scand.***114**(2014), 149-160, with Chunjie Wang. - Products of Toeplitz operators on the Fock space, with Hong Rae Cho
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*Proc. Amer. Math. Soc.***142**(2014), 2483-2489. - Balayage for the Bergman space,
*Complex Var. and Elliptic Equ.***59**(2014), no. 12, 1775-1782, with Hasi Wulan and Jun Yang. - An integral representation for Besov and Lipschitz spaces,
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*Houston J. Math.***41**(2015), 1191-1219, with Hu Bingyang and Le Hai Khoi. - BMO and Hankel operators on Fock-type spaces, with Guangfu Cao and
Xiaofeng Wang,
*J. Geometric Analysis***25**(2015), 1650-1665. - Logarithmic convexity of area integral means for analytic functions II,
with Chunjie Wang and Jie Xiao,
*J. Australian Math. Soc.***98**(2015), 117-128. - Uncertainty principles for the Fock space,
*Sci. Sin. Math.*(ï¿½Ð¹ï¿½ï¿½ï¿½Ñ§ï¿½ï¿½ï¿½ï¿½Ñ§)**45**(2015), 1847-1854, with Yong Chen. - Singular integral operators on the Fock space,
*Integral Equations and Operator Theory***81**(2015), 451-454. - Circle packing and interpolation in Fock spaces, with Daniel Stevenson,
*Contemporary Mathematics***667**(2016), 247-252. - Geometric spectral theory for compact operators,
with I. Chagouel and M. Stessin,
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domains,
*Math. Nachr.***289**(2016), 1237-1254, with Zhangjian Hu and Xiaofen Lv. - Weighted BMO and Hankel operators between Bergman spaces,
*Indiana Univ. Math. J.***65**(2016), 1639-1673, with Jordi Pau and Ruhan Zhao. - Commutators and semi-commutators of Toeplitz operators on the unit ball,
*Integral Equations and Operator Theory***86**(2016), 271-300, with Xing-Tang Dong. - Embedding of Mobius invariant function spaces into tent spaces,
*J. Geometric Analysis***27**(2017), 1013-1028, with J. Liu and Z. Lou. - Sarason's Toeplitz product problem for a class of Fock spaces,
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*Complex Var. Elliptic Equ.***62**(2017), 307-317, with Weiqiang Peng and Chunjie Wang. - Linear operators on Fock spaces,
*Integral Equations and Operator Theory***88**(2017),287-300, with Zengjian Lou and Senhua Zhu. -
*Mobius Invariant Qk Spaces*, Springer, New York, 2017, with Hasi Wulan. - The Fourier and Hilbert transforms under the Bargmann transform,
*Complex Var. Elliptic Equ.***63**(2018), 517-531, with Xing-Tang Dong. - Area integral means of analytic functions in the unit disk,
*Canadian Mathematical Bulletin***61**(2018), 509-517, with Xiaohui Cui and Chunjie Wang. - Spectral theory for multiplication operators on Hardy-Sobolev spaces,
*J. Funct. Anal.***275**(2018), 1259-1279, with Guangfu Cao and Li He. - A Hardy-Littlewood theorem for Bergman spaces,
*Ann. Acad. Sci. Fenn. Math.***43**(2018), 807-821, with Guanlong Bao and Hasi Wulan. - Atomic decomposition and duality for a class of Fock spaces,
*Complex Variables and Elliptic Equations***64**(2019), 1905-1931, with Zengjian Lou and Zhengyuan Zhuo. - Integrability of mean oscillation with applications to Hankel operators,
*Integral Equations and Operator Theory***91**(2019), 23 pages, with Xiaofen Lv. - A class of Hausdorff-Berezin operators on the unit disk,
with Alexey Karapetyants and Stefan Samko,
*Complex Analysis and Operator Theory***13**(2019), no. 8, 3853-3870. - Products of Hankel operators on the Fock space, with Pan Ma, Fugang Yan,
and Dechao Zheng,
*J. Funct. Anal.***277**(2019), 2644-2663. - Towards a dictionary for the Bargmann transform, in
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Cao and Li He,
*Bull. London Math. Soc.***51**(2019), 1104-1112. - Mixed products of Hankel and Toeplitz operators on the Fock space,
*J. Operator Theory***84**(2020), no. 1, 35-47, with Pan Ma, Fugang Yan, and Dechao Zheng. - The commutant of some shift operators,
*Complex Anal. Oper. Theory***14**(2020), Paper No. 58, 12 pages, with Ali Abkar and Guangfu Cao. - Polynomial approximation and composition operators,
*Proc. Amer. Math. Soc.***149**(2021), 3715-3724, with G. Cao and L. He. - Norm approximation by Taylor polynomials in Hardy and Bergman spaces,
*International Journal of Mathematics***32**, 2021, with Inyoung Park and Jian Zhao. - Hankel measures for Hardy spaces,
*Journal of Geometric Analysis***31**(2021), 5131-5145, with Guanlong Bao and Fangqin Ye. - Actions of the Mobius group on analytic functions,
*Studia Math.***260**(2021), 207-228., with Guanlong Bao. - The Berezin transform and its applications,
*Acta Math. Sci. Ser. B*(Engl. Ed.)**41**(2021), 1839ï¿½C1858. - Best kernel approximation in Bergman spaces,
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*Illinois J. Math.***66**(2022), 435ï¿½C448. - The heat transform on the complex plane, to appear in
*Rocky Mountain J. Math.*, with Hasi Wulan and Jian Zhao. - A C*-algebra of entire functions, to appear in
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