ON CHIRAL DIFFERENTIAL OPERATORS OVER HOMOGENEOUS SPACES

By V. Gorbounov, F. Malikov, V. Schechtman. 2000

59 citations recorded by the source corpus.

We give a classification and construction of chiral algebras of differential op- erators over semisimple algebraic groups G and over homogeneous spaces G/N and G/P where N is a nilpotent and P a parabolic subgroup.

Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/176aa52ea38b87c29b315c981faf1af3b9eb369e

How researchers see this paper

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In Algebra and Number Theory

1. E. Frenkel
2. T. Arakawa
3. Haisheng Li
4. D. Gaitsgory
5. A. Okounkov
6. Davesh Maulik

In Geometry and Topology

1. E. Frenkel
2. T. Arakawa
3. Haisheng Li
4. D. Gaitsgory
5. A. Okounkov
6. Davesh Maulik
7. B. Gross

In Mathematical Physics

1. E. Frenkel
2. J. Teschner
3. E. Witten
4. B. Gross

Citations in the corpus

• Lectures on Wakimoto modules, opers and the center at the critical level (2002, background): “The corresponding vertex algebra is the algebra of chiral differential operators on G, considered in [ GMS , AG].”