Rational W algebras from composite operators
β Scribed by F. Delduc; L. Frappat; P. Sorba; F. Toppan; E. Ragoucy
- Publisher
- Elsevier Science
- Year
- 1993
- Tongue
- English
- Weight
- 470 KB
- Volume
- 318
- Category
- Article
- ISSN
- 0370-2693
No coin nor oath required. For personal study only.
π SIMILAR VOLUMES
Rational vertex operator algebras, which play a fundamental role in rational conformal field theory (see [BPZ and MS]), single out an important class of vertex operator algebras. Most vertex operator algebras which have been studied so far are rational vertex operator algebras. Familiar examples inc
## Abstract A general procedure is given to get ideals in algebras of unbounded operators starting with ideals in β¬οΈ(βοΈ). Algebraical and topological properties of ideals obtained in this manner from the wellβknown symmetricallyβnormed ideals S~Ο~(βοΈ) are described.
## Ideals in algebras of unbounded operators. I1 By W. TIMMERMANN of Leipzig (Eingegangen am 12. 5. 1978) This paper is part I1 of the investigations begun in [4]. There two classes of ideals in algebras of unbounded operators were defined: So(%) and M(S,(9), SF(9)), where @ is a symmetric norming