activity
19992005
most citedPartial wave expansion and Wightman positivity in conformal field theory

24 citations · 40 across the 4 of their papers we have counts for

collaborators

6 papers

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…

physics.hist-ph20054 cited

Einstein and Hilbert: The Creation of General Relativity

Ivan T. Todorov

It took eight years after Einstein announced the basic physical ideas behind the relativistic gravity theory before the proper mathematical formulation of general relativity was ma…

math-ph20059 cited

Lectures on Elliptic Functions and Modular Forms in Conformal Field Theory

Nikolay M. Nikolov, Ivan T. Todorov

A concise review of the notions of elliptic functions, modular forms, and theta-functions is provided, devoting most of the paper to applications to Conformal Field Theory (CFT), i…

hep-th20023 cited

Global Conformal Invariance and Bilocal Fields with Rational Correlation Functions

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

The singular part of the \textit{operator product expansion} (OPE) of a pair of \textit{globally conformal invariant} (GCI) scalar fields of (integer) dimension can be writ…

hep-th2000

Rationality of conformally invariant local correlation functions on compactified Minkowski space

Nikolay M. Nikolov, Ivan T. Todorov

Rationality of the Wightman functions is proven to follow from energy positivity, locality and a natural condition of global conformal invariance (GCI) in any number D of space-tim…

math.QA1999

Generalized homologies for the zero modes of the SU(2) WZNW model

Michel Dubois-Violette, Ivan T. Todorov

We generalize the BRS method for the (finite-dimensional) quantum gauge theory involved in the zero modes of the monodromy extended SU(2) WZNW model. The generalization consists of…