KNOTS, FEYNMAN DIAGRAMS AND MATRIX MODELS

DOI10.1142/S0219025799000217zbMath1043.81631arXivmath/9908013OpenAlexW1980096647MaRDI QIDQ4810345

Martin Grothaus, Ludwig Streit, Igor V. Volovich

Publication date: 3 September 2004

Published in: Infinite Dimensional Analysis, Quantum Probability and Related Topics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/math/9908013

Mathematics Subject Classification ID

Related Items (1)

THEORY OF DISTRIBUTION IN THE SENSE OF CONNES–HIDA AND FEYNMAN PATH INTEGRAL ON A MANIFOLD

Cites Work

• Quantum field theory and the Jones polynomial
• The spaces of trial and generalized functions of infinite number of variables
• Calculus on Gaussian white noise. I
• A characterization of Hida distributions
• A large-\(N\) reduced model as superstring
• Matrix string theory
• A mathematical construction of the non-Abelian Chern-Simons functional integral
• Generalized functionals in Gaussian spaces: The characterization theorem revisited
• Planar diagrams
• The master field for QCD and \(q\)-deformed quantum field theory
• Knots and Matrix Models
• New points of view in knot theory
• A RIGOROUS CONSTRUCTION OF ABELIAN CHERN-SIMONS PATH INTEGRALS USING WHITE NOISE ANALYSIS

This page was built for publication: KNOTS, FEYNMAN DIAGRAMS AND MATRIX MODELS