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2D and 3D topological field theories for generalized complex geometry


Cattaneo, A S; Qiu, I; Zabzine, M (2010). 2D and 3D topological field theories for generalized complex geometry. Advances in Theoretical and Mathematical Physics, 14(2):695-725.

Abstract

Using the Alexandrov–Kontsevich–Schwarz–Zaboronsky (AKSZ) prescription we construct 2D and 3D topological field theories associated to generalized complex manifolds. These models can be thought of as 2D and 3D generalizations of A- and B-models. Within the BV framework we show that the 3D model on a two-manifold cross an interval can be reduced to the 2D model.

Abstract

Using the Alexandrov–Kontsevich–Schwarz–Zaboronsky (AKSZ) prescription we construct 2D and 3D topological field theories associated to generalized complex manifolds. These models can be thought of as 2D and 3D generalizations of A- and B-models. Within the BV framework we show that the 3D model on a two-manifold cross an interval can be reduced to the 2D model.

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Additional indexing

Item Type:Journal Article, refereed, original work
Communities & Collections:07 Faculty of Science > Institute of Mathematics
Dewey Decimal Classification:510 Mathematics
Language:English
Date:2010
Deposited On:23 Dec 2010 15:59
Last Modified:07 Dec 2017 04:22
Publisher:International Press
ISSN:1095-0753
Related URLs:http://projecteuclid.org/euclid.atmp/1288619156

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