Supergravity couplings: a geometric formulation
By P. Binétruy, G. Girardi, R. Grimm. 2000
184 citations recorded by the source corpus.
Abstract This report provides a pedagogical introduction to the description of the general Poincare supergravity/matter/Yang–Mills couplings using methods of Kahler superspace geometry. At a more advanced level this approach is generalized to include tensor field and Chern–Simons couplings in supersymmetry and supergravity, relevant in the context of weakly and strongly coupled string theories.
Subfields: Atomic and Molecular Physics, and Optics, Nuclear and High Energy Physics
View Paper: https://www.semanticscholar.org/paper/ba9a15907ea1d66eaf581ef9ed6357b7988d1638
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In Atomic and Molecular Physics, and Optics
In Nuclear and High Energy Physics
Citations in the corpus
- The effective action of type II Calabi‐Yau orientifolds (2004, background): “In analogy to the Kähler potential in the standard N = 1 supergravity the couplings and kinetic terms of the linear and chiral multiplets are encoded by a single real function K̃(L, N, N̄) [64].”
- Fayet–Iliopoulos terms in supergravity and cosmology (2004, methodology): “On the other hand, in [3] where there is an arbitrary scalar dependent fαβ(z), the constant FI terms are not introduced.”
- The e ective action of N = 1 Calabi - Yau orientifolds (2004, methodology): “The duality transformation in superfields is performed in detail in [42] and here we only repeat the essential steps.”
- Generalized N=1 orientifold compactifications and the Hitchin functionals (2006, methodology): “Since in the massless case the linear multiplets are dual to chiral multiplets one can always translate K̃ into an associated K via a Legendre transformation [91].”