activity
20002009
most citedVertex Algebras in Higher Dimensions and Globally Conformal Invariant Quantum Field Theory

40 citations · 162 across the 13 of their papers we have counts for

collaborators
Showing hep-thShow all

8 papers · 1 filter

hep-th20076 cited

Cohomological analysis of the Epstein-Glaser renormalization

Nikolay M. Nikolov

A cohomological analysis of the renormalization freedom is performed in the Epstein-Glaser scheme on a flat Euclidean space. We study the deviation from commutativity between the r…

hep-th20078 cited

Infinite dimensional Lie algebras in 4D conformal quantum field theory

B. Bakalov, N. M. Nikolov, K. -H. Rehren +1

The concept of global conformal invariance (GCI) opens the way of applying algebraic techniques, developed in the context of 2-dimensional chiral conformal field theory, to a highe…

hep-th200720 cited

Harmonic bilocal fields generated by globally conformal invariant scalar fields

Nikolay M. Nikolov, Karl-Henning Rehren, Ivan Todorov

The twist two contribution in the operator product expansion of phi_1(x_1) phi_2(x_2) for a pair of globally conformal invariant, scalar fields of equal scaling dimension d in four…

hep-th200524 cited

Partial wave expansion and Wightman positivity in conformal field theory

N. M. Nikolov, K. -H. Rehren, I. T. Todorov

A new method for computing exact conformal partial wave expansions is developed and applied to approach the problem of Hilbert space (Wightman) positivity in a non-perturbative fou…

hep-th200340 cited

Vertex Algebras in Higher Dimensions and Globally Conformal Invariant Quantum Field Theory

Nikolay M. Nikolov

We propose an extension of the definition of vertex algebras in arbitrary space-time dimensions together with their basic structure theory. An one-to-one correspondence between the…

hep-th200326 cited

Globally conformal invariant gauge field theory with rational correlation functions

Nikolay M. Nikolov, Yassen S. Stanev, Ivan T. Todorov

Operator product expansions (OPE) for the product of a scalar field with its conjugate are presented as infinite sums of bilocal fields V_k (x_1, x_2) of dimension (k,k). For a {\i…