Supervertices and Non-renormalization Conditions in Maximal Supergravity Theories
arXiv:1505.05861
Abstract
We construct higher derivative supervertices in an effective theory of maximal supergravity in various dimensions, in the super spinor helicity formalism, and derive non-renormalization conditions on up to 14-derivative order couplings from supersymmetry. These non-renormalization conditions include Laplace type equations on the coefficients of , , and couplings. We also find additional constraining equations, which are consistent with previously known results in the effective action of toroidally compactified type II string theory, and elucidate many features thereof.
52 pages, 6 figures, reference added, section 3 expanded and section 5 restructured
References in corpus (13)
- Amplitudes and Spinor-Helicity in Six Dimensions
- Is N = 8 Supergravity Ultraviolet Finite?
- E7(7) constraints on counterterms in N=8 supergravity
- Spontaneous Breaking of Conformal Invariance and Trace Anomaly Matching
- Spinor Helicity and Dual Conformal Symmetry in Ten Dimensions
- On duality symmetries of supergravity invariants
- Little String Amplitudes (and the Unreasonable Effectiveness of 6D SYM)
- Minimal unitary representations from supersymmetry
- Higher Derivative Terms, Toroidal Compactification, and Weyl Anomalies in Six-Dimensional (2,0) Theories
- The D^{10} R^4 term in type IIB string theory
- Deformations with Maximal Supersymmetries Part 1: On-shell Formulation
- type invariants and their gradient expansion
- An Update on Perturbative N=8 Supergravity