李建奎(華東理工大學理學院院長)

李建奎，教授，生於1963年5月。1993年在南京大學獲博士學位。1997至2003年訪問美國和加拿大。

現任華東理工大學理學院院長。

基本介紹

• 中文名：李建奎
• 主要研究方向：運算元代數和運算元理論的研究
• 學位：博士
• 出生年月：1963年5月

任免信息

2016年7月1日上午，召開華東理工大學理學院教師幹部大會。會議宣布了華東理工大學黨委和校部關於理學院院長、副院長調整的決定：任命李建奎為理學院院長，龔尚慶為理學院副院長。

研究方向

運算元代數和運算元理論的研究。

教學情況

主講過微積分，線性代數，實變函式，泛函分析，非線性泛函分析，專業英語和論文選讀。

部分論文

1. Bounded reflexivity of operator subspaces, Integral Equations Operator Theory 48 (2004), 41-59. (with Z. Pan).

2. Local derivations and local automorphisms, J. Math. Anal. Appl. 290 (2004) 702-714. (with Don Hadwin).

3.Reflexivity and hyperreflexivity of operator spaces, J. Math. Anal. Appl. 279 (2003), 210-215, (with Z. Pan).

4. Reflexivity of subspaces of operators, J. Operator Theory 46 (2001), 381-389, (with Z. Pan).

5.Decomposability of finite rank operators in reflexive subspaces, Bull. Austral. Math. Soc. 64 (2001), 307-314.

6.Derivations of certain operator algebras, Int. J. Math. Math. Sci. 24 (2000), 345-349, (with H. Pendharkar)

7. Complete positivity of elementary operators, Proc. Amer. Math. Soc. 127 (1999), 235- 239.

8．Compact and weakly compact derivations of certain CSL algebras, Taiwanese J. Math. 3 (1999), 243-249.

9.Some properties of prereflexive subspaces of operators, Int. J. Math. Math. Sci. 21 (1998), 565-570.

10. A remark on complete positivity of elementary operators, Integral Equations Operator Theory 28 (1997), 110-115.

11. Decomposability of certain reflexive algebras, Houston J. Math. 23 (1997), 121-126.

12. Complete positivity of elementary operators on von Neumann algebras and the Calkin algebra, Math. Japon. 44 (1996), 347-354.

13. Commutants and double commutants of reflexive algebras, Kyushu J. Math. 50 (1996), 266-270．

14．Hyperreflexive subspace lattices, Chinese Ann. Math. Ser. A 15 (1994), 69-73.

15 15. Elementary operators and completely positive linear maps, Northeast. Math. J. 11 (1995), 349-354.

16. Algebraic isomorphisms and J-subspace lattices, Proc. Amer. Math. Soc. , to appear. (with O. Panaia).

17. Complete positivity of elementary operators on C*-algebras, Integral Equations Operator Theory, to appear (with Don Hadwin).

18. Absolutely continuous representations and a Kaplansky Density Theorem for free semigroup algebras, submitted to J. Funct. Anal. (with K. R. Davidson and D. Pitts )