泛函分析，算子理论与算子代数
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2. Specht's invariant and localization of operator tuples, Linear Algebra Appl.
3. （with R.Douglas) A local theory for operator tuples in the Cowen-Douglas class, Adv. Math.
4. (with G. Cheng) Invariant domains in the Hardy space over the unit disk. J. Math. Anal. Appl.
5. A uniform approach to fiber dimension of invariant subspaces. J. Operator Theory.
6. (with G. Cheng and X. Fang)Fiber dimension for invariant subspaces, J. Funct. Anal.
7. On intertwining operators via reproducing kernels. Linear Algebra Appl.
8. A dual geometric theory for bundle shifts. J. Funct. Anal.
9. (with R.Douglas and K.Guo) On the double commutant of Cowen-Douglas operators. J. Funct. Anal.
10. On unitary equivalence of quasi-free Hilbert modules. Studia Math.
