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20112024
most citedSolving the Conformal Constraints for Scalar Operators in Momentum Space and the Evaluation of Feynman's Master Integrals

133 citations · 594 across the 33 of their papers we have counts for

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10 papers · 1 filter

hep-th2020★ 10 cited

The four-point correlation function of the energy-momentum tensor in the free conformal field theory of a scalar field

Mirko Serino

We present an explicit momentum space computation of the four-point function of the energy-momentum tensor in 4 spacetime dimensions for the free and conformally invariant theory o…

hep-th2014

Conformal anomaly actions for dilaton interactions

Luigi Delle Rose, Carlo Marzo, Mirko Serino

We discuss, in conformally invariant field theories such as QCD with massless fermions, a possible link between the perturbative signature of the conformal anomaly, in the form of…

hep-th2014

Sum rules and spectral density flow in QCD and in superconformal theories

Antonio Costantini, Luigi Delle Rose, Mirko Serino

We discuss the signature of the anomalous breaking of the superconformal symmetry in super Yang Mills theory and its manifestation in the form of anomaly poles. Mor…

hep-th2014★ 1 cited

Conformal Anomaly Actions and Dilaton Interactions

Mirko Serino

A number of computational results concerning quantum conformal symmetry is presented. After a review of the connection between conformal symmetry for a Lagrangian field theory in f…

hep-th2014★ 13 cited

Superconformal Sum Rules and the Spectral Density Flow of the Composite Dilaton (ADD) Multiplet in Theories

Claudio Coriano, Antonio Costantini, Luigi Delle Rose +1

We discuss the signature of the anomalous breaking of the superconformal symmetry in super Yang Mills theory, mediated by the Ferrara-Zumino hypercurrent ($\mathcal…

hep-th2013★ 14 cited

The Dilaton Wess-Zumino Action in 6 Dimensions from Weyl Gauging: Local Anomalies and Trace Relations

Claudio Coriano, Luigi Delle Rose, Carlo Marzo +1

We extend a previous analysis on the derivation of the dilaton Wess-Zumino (WZ) action in , based on the method of Weyl gauging, to dimensions. As in the previous case, we…