We show that the discrete anomaly constraints governing popular non-Abelian symmetries of use in (e.g.) flavoured, supersymmetric, and dark matter model building typically subdivide into two classes differentiated by the simple restrictions they impose on the number of fields transforming under certain irreducible representations of the relevant groups. These constraints lead us both to generic conclusions for common Beyond-the-Standard-Model constructions (including rather powerful statements for Grand Unified theories) as well as to simplified formulae that can be rapidly applied to determine whether a given field and symmetry content suffers from gauge and gravitational anomalies
Anomalies can be elegantly analyzed by means of the Dai-Freed theorem. In this framework it is natur...
We comment on aspects of discrete anomaly conditions focussing particularly on R symmetries. We revi...
Anomaly of a discrete symmetry is defined as the Jacobian of the path-integral measure. Assuming tha...
We show that the discrete anomaly constraints governing popular non-Abelian symmetries of use in (e....
We show that the discrete anomaly constraints governing popular non-Abelian symmetries of use in (e....
We show that the discrete anomaly constraints governing popular non-Abelian symmetries of use in (e....
We discuss non-Abelian discrete R symmetries which might have some conceivable relevance for model b...
We derive anomaly constraints for Abelian and non-Abelian discrete symmetries using the path integra...
These lecture notes provide a tutorial review of non-Abelian discrete groups and show some applicati...
The authors show how to extend the `t Hooft anomaly matching conditions to discrete symmetries. They...
We discuss the results of a search for anomaly-free Abelian ZN discrete symmetries that lead to auto...
We comment on aspects of discrete anomaly conditions focussing particularly on R symmetries. We revi...
Discrete (family) symmetries might play an important role in models of elementary particle physics. ...
We extend the well-known 't Hooft anomaly matching conditions for continuous global symmetries to di...
In this thesis, we study supersymmetric extensions of the Standard Model and particularly the phenom...
Anomalies can be elegantly analyzed by means of the Dai-Freed theorem. In this framework it is natur...
We comment on aspects of discrete anomaly conditions focussing particularly on R symmetries. We revi...
Anomaly of a discrete symmetry is defined as the Jacobian of the path-integral measure. Assuming tha...
We show that the discrete anomaly constraints governing popular non-Abelian symmetries of use in (e....
We show that the discrete anomaly constraints governing popular non-Abelian symmetries of use in (e....
We show that the discrete anomaly constraints governing popular non-Abelian symmetries of use in (e....
We discuss non-Abelian discrete R symmetries which might have some conceivable relevance for model b...
We derive anomaly constraints for Abelian and non-Abelian discrete symmetries using the path integra...
These lecture notes provide a tutorial review of non-Abelian discrete groups and show some applicati...
The authors show how to extend the `t Hooft anomaly matching conditions to discrete symmetries. They...
We discuss the results of a search for anomaly-free Abelian ZN discrete symmetries that lead to auto...
We comment on aspects of discrete anomaly conditions focussing particularly on R symmetries. We revi...
Discrete (family) symmetries might play an important role in models of elementary particle physics. ...
We extend the well-known 't Hooft anomaly matching conditions for continuous global symmetries to di...
In this thesis, we study supersymmetric extensions of the Standard Model and particularly the phenom...
Anomalies can be elegantly analyzed by means of the Dai-Freed theorem. In this framework it is natur...
We comment on aspects of discrete anomaly conditions focussing particularly on R symmetries. We revi...
Anomaly of a discrete symmetry is defined as the Jacobian of the path-integral measure. Assuming tha...