N=2 Supergravity and Special Geometry
Antoine Van Proeyen

TL;DR
This paper reviews the construction of vector multiplet couplings in N=2 supergravity via the conformal approach, highlighting the role of symplectic transformations and the conditions for a prepotential.
Contribution
It clarifies the conformal method for supergravity couplings and discusses a theorem on the existence of a basis with a prepotential.
Findings
Reiteration of the conformal approach to vector multiplet couplings
Explanation of symplectic transformations in duality
Discussion of a theorem on prepotential existence
Abstract
The essential elements in the construction of the couplings of vector multiplets to supergravity using the conformal approach are repeated. This approach leads automatically to the basic quantities on which the symplectic transformations, the basic tools for duality transformations, are defined. A recent theorem about the existence of a basis allowing for a prepotential is discussed.
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Taxonomy
TopicsAlgebraic and Geometric Analysis · Black Holes and Theoretical Physics · Particle Accelerators and Free-Electron Lasers
