Sep 6, 2002 · View a PDF of the paper titled On Short and Semi-Short Representations for Four Dimensional Superconformal Symmetry, by F.A. Dolan and 1 other authors

Sep 18, 2003 · View a PDF of the paper titled Conformal Partial Waves and the Operator Product Expansion, by F.A. Dolan and 1 other authors

Aug 31, 2011 · View a PDF of the paper titled Conformal Partial Waves: Further Mathematical Results, by F. A. Dolan and H. Osborn View PDF Abstract: Further results for conformal partial waves for four point functions for conformal primary scalar fields in …

Sep 6, 2002 · We assemble the spectrum of single-trace operators in free N = 4 SU (N) SYM theory into irreducible representations of the Higher Spin symmetry algebra hs (2,2|4). Higher Spin representations or…

Sep 18, 2003 · We introduce a large class of conformally-covariant differential operators and a crossing equation that they obey. Together, these tools dramatically simplify calculations …

Dec 31, 2001 · We introduce the analytic superspace formalism for six-dimensional ( N, 0) superconformal field theories. Concentrating on the (2 , 0) theory we write down the Ward identities for correlation…

Feb 2, 2004 · Using the operator product expansion to analyse conformal correlation functions determines the spectrum of operators, their scale dimensions and spins, which are present in the theory.

Dec 31, 2004 · View a PDF of the paper titled Conformal Partial Wave Expansions for N=4 Chiral Four Point Functions, by F. A. Dolan and 1 other authors

Aug 13, 2012 · Conformal blocks at arbitrary dfor SO(d+1,1) have been extensively studied by Dolan and Osborn. Recently they have constructed the d= 1,SO(2,1) quantities by passing to the (somewhat singular) limit d→ 1 for a block coming from a single operator and its descendants [7]. In contrast, from the start we work directly with the SO(2,1) symmetry at ...

Apr 2, 2001 · The operator product expansion analysis is applied to the explicit expressions for the four point function found for free scalar, fermion and vector field theories in four dimensions.