Conformal Killing-Yano Tensors on Manifolds with Mixed 3-Structures

Abstract

We show the existence of conformal Killing-Yano tensors on a manifold endowed with a mixed 3-Sasakian structure.

References in corpus (9)

• SUSY in the sky
• Duality and the Signature of Space-Time
• Quantum Mechanics of Yano tensors: Dirac equation in curved spacetime
• Special geometry of Euclidean supersymmetry II: hypermultiplets and the c-map
• Actions For (2,1) Sigma-Models and Strings
• On the nature of fermion-monopole supersymmetry
• Supersymmetries and constants of motion in Taub-NUT spinning space
• Mixed 3-Sasakian structures and curvature
• Nonlinear superconformal symmetry of a fermion in the field of a Dirac monopole

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• Sasaki-Ricci flow equation on five-dimensional Sasaki-Einstein space $Y^{p,q}$
• Transverse Kähler-Ricci flow and deformations of the metric on the Sasaki space $T^{1,1}$
• Generalized action-angle coordinates in toric contact spaces