A classification of local Weyl invariants in D = 8

DOI10.1088/0264-9381/21/18/003zbMath1064.83062arXivhep-th/0405228OpenAlexW3099603848MaRDI QIDQ3160364

Johanna Erdmenger, Nicolas Boulanger

Publication date: 9 February 2005

Published in: Classical and Quantum Gravity (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/hep-th/0405228

zbMATH Keywords

Weyl anomalyconformal invariantsclassification in \(D=8\)

Mathematics Subject Classification ID

Supergravity (83E50) Geometrodynamics and the holographic principle (83E05) Applications of differential geometry to physics (53Z05) Differential invariants (local theory), geometric objects (53A55)

Related Items (14)

On conformal higher spin wave operators ⋮ RG flows in \(d\) dimensions, the dilaton effective action, and the \(a\)-theorem ⋮ A classification of global conformal invariants ⋮ Long, partial-short, and special conformal fields ⋮ General light-cone gauge approach to conformal fields and applications to scalar and vector fields ⋮ Simple recipe for holographic Weyl anomaly ⋮ Conformal Yang-Mills field in arbitrary dimensions ⋮ On the Weyl anomaly of 4D conformal higher spins: a holographic approach ⋮ On the decomposition of global conformal invariants. I. ⋮ PONTRJAGIN FORMS AND INVARIANT OBJECTS RELATED TO THE Q-CURVATURE ⋮ Einstein gravity from conformal gravity in 6D ⋮ Algebraic Classification of Weyl Anomalies in Arbitrary Dimensions ⋮ Unfolding conformal geometry ⋮ A Weyl-covariant tensor calculus

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