For more information about this meeting, contact Ping Xu, Mari Royer, Calder Daenzer, Nigel Higson, Mathieu Stienon.
|Title:||PERMUTATIONS AND IRREDUCIBLE FEYNMAN DIAGRAMS|
|Speaker:||Adrian Ocneanu, Penn State|
|We describe a new internal structure of a permutation, a canonical forest structure, in which the nodes of trees consist of a special class of permutations, which we called primitive.
Primitive permutations are encoding naturally a basic structure in perturbative Quantum Field Theory, the irreducible (2-connected) fermionic line Feynman diagrams, for which no combinatorial construction existed before.
An algorithm shows that such Feynman diagrams live naturally on the graph of the permutation.
The algorithms provide new constructions and generating functions for a family unifying the treatment of derangements and Eulerian|
Room Reservation Information
|Date:||10 / 22 / 2013|
|Time:||02:30pm - 03:30pm|