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19942022
most citedN=2 Supergravity and N=2 Super Yang-Mills Theory on General Scalar Manifolds: Symplectic Covariance, Gaugings and the Momentum Map

463 citations · 3.3k across the 66 of their papers we have counts for

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Showing 2004Show all

8 papers · 1 filter

hep-th2004★ 28 cited

Scalar potential for the gauged Heisenberg algebra and a non-polynomial antisymmetric tensor theory

Riccardo D'Auria, Sergio Ferrara, Mario Trigiante +1

We study some issues related to the effective theory of Calabi-Yau compactifications with fluxes in Type II theories. At first the scalar potential for a generic electric abelian g…

hep-th2004★ 33 cited

Dyonic Masses from Conformal Field Strengths in D even Dimensions

R. D'Auria, S. Ferrara

We show that D/2--form gauge fields in D even dimensions can get a mass with both electric and magnetic contributions when coupled to conformal field--strengths whose gauge potenti…

hep-th2004★ 66 cited

N=2 Supergravity Lagrangian Coupled to Tensor Multiplets with Electric and Magnetic Fluxes

Riccardo D'Auria, Luca Sommovigo, Silvia Vaula

We derive the full N=2 supergravity Lagrangian which contains a symplectic invariant scalar potential in terms of electric and magnetic charges. As shown in reference [1], the appe…

hep-th2004★ 11 cited

No-scale supergravity from higher dimensions

Riccardo D'Auria, Sergio Ferrara, Mario Trigiante

We discuss recent results on the interpretation of flux compactifications on certain Type IIB orientifolds in terms of gauged N-extended supergravities of no--scale type.

hep-th2004★ 9 cited

Orientifolds, Brane Coordinates and Special Geometry

R. D'Auria, S. Ferrara, M. Trigiante

We report on the gauged supergravity analysis of Type IIB vacua on K3x T2/Z2 orientifold in the presence of D3-D7-branes and fluxes. We discuss supersymmetric critical points corre…

hep-th2004★ 23 cited

Homogeneous Special Manifolds, Orientifolds and Solvable Coordinates

Riccardo D'Auria, Sergio Ferrara, Mario Trigiante

We discuss some geometrical properties of the underlying N=2 geometry which encompasses some low--energy aspects of N=1 orientifolds as well as four dimensional N=2 Lagrangians inc…