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Recent Results on Reflexivity of Operators and Algebras of Operators

1986
Let H be a complex Hilbert space and let L(H) denote the algebra of all bounded linear operators on H. For any subset S of L (H) let, as usual, Lat (S) be the set of (closed) subspaces M of H invariant under any element of S (i.e. TM⊂M for any T e S) and A1gLat(S) the subalgebra of L(H) consisting of those operators T such that Lat(T)⊃ ⊃Lat(S).
openaire   +1 more source

Representations of Vertex Operator Algebra V L + for Rank One Lattice L

Communications in Mathematical Physics, 1999
Chongying Dong
exaly  

A Characterization of Vertex Operator Algebra $${L(\frac{1}{2},0)\otimes L(\frac{1}{2},0)}$$

Communications in Mathematical Physics, 2009
Chongying Dong, Cuipo Jiang
exaly  

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