Generalized Kähler Manifolds and Off-shell Supersymmetry
By Ulf Lindström, M. Roček, Rikard von Unge, M. Zabzine. 2005
166 citations recorded by the source corpus.
We solve the long standing problem of finding an off-shell supersymmetric formulation for a general N = (2, 2) nonlinear two dimensional sigma model. Geometrically the problem is equivalent to proving the existence of special coordinates; these correspond to particular superfields that allow for a superspace description. We construct and explain the geometric significance of the generalized Kähler potential for any generalized Kähler manifold; this potential is the superspace Lagrangian.
Subfields: Geometry and Topology, Nuclear and High Energy Physics, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/cf9d80b58004777a5dbd09f5690a668cc8eb5990
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In Geometry and Topology
In Nuclear and High Energy Physics
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Citations in the corpus
- Generalized Kähler Manifolds, Commuting Complex Structures, and Split Tangent Bundles (2007, background): “) The construction is closely related to the potential theory developed in [13, 28].”
- Generalized Kähler Geometry (2010, background): “The fact that the gerbe G inherits a pair of holomorphic structures with respect to X± was proposed in the papers [31,36,51], which contain more insights concerning the prequantization of generalized Kähler geometry than are formalized here.”
- Branes on Poisson varieties (2007, background): “This point of view is related to the approach in [23] to defining a generalized Kähler potential, and may help to resolve the problems encountered there at non-regular points.”
- Bihermitian metrics on Del Pezzo surfaces (2006, background): “0and geta biherm itian m etric,so long as(!”