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Introduction into integrable quantum field theories
Introduction into integrable quantum field theories

Lecture 8: Operator Product Expansion
Lecture 8: Operator Product Expansion

Lecture 8: Operator Product Expansion
Lecture 8: Operator Product Expansion

CONFORMAL FIELD THEORY, EXERCISE SET 11 1. Consider the charged fermion  field ψ± = ∑ψ δ(z − w). Prove the operator produ
CONFORMAL FIELD THEORY, EXERCISE SET 11 1. Consider the charged fermion field ψ± = ∑ψ δ(z − w). Prove the operator produ

JHEP06(2021)096
JHEP06(2021)096

PDF) Remarks on the dispersion relations used to calculate Δρ | Tatsu  Takeuchi - Academia.edu
PDF) Remarks on the dispersion relations used to calculate Δρ | Tatsu Takeuchi - Academia.edu

PDF] Multi-product expansion for Nonlinear Differential Equations |  Semantic Scholar
PDF] Multi-product expansion for Nonlinear Differential Equations | Semantic Scholar

Multidimensional analogue of Virasoro algebra and quantum higher-order  water wave equation
Multidimensional analogue of Virasoro algebra and quantum higher-order water wave equation

Mathematical Physics Simplex Equations and Their Solutions
Mathematical Physics Simplex Equations and Their Solutions

Lecture 8: Operator Product Expansion
Lecture 8: Operator Product Expansion

Conformal Field Theory || Part 15 || Operator product expansion & arbitrary  field variation - YouTube
Conformal Field Theory || Part 15 || Operator product expansion & arbitrary field variation - YouTube

Untitled
Untitled

Deep inelastic scattering on the deuteron in the Bethe‐Salpeter formalism  with the realistic NN‐interaction
Deep inelastic scattering on the deuteron in the Bethe‐Salpeter formalism with the realistic NN‐interaction

Summary of Planning Meeting for KITP Program Resurgent Asymptotics in  Physics and Mathematics
Summary of Planning Meeting for KITP Program Resurgent Asymptotics in Physics and Mathematics

Stefan Hollands - Operator Product Expansion - YouTube
Stefan Hollands - Operator Product Expansion - YouTube

STRUCTURE CONSTANTS OF THE D5, CHIRAL, MINIMAL MODEL
STRUCTURE CONSTANTS OF THE D5, CHIRAL, MINIMAL MODEL

Quantum Field Theory | Princeton University Press
Quantum Field Theory | Princeton University Press

PDF) The Operator Product Expansion of\\ Two Energy-Momentum Tensors | Dr.  J. M. Ashfaque (AMIMA, MInstP) - Academia.edu
PDF) The Operator Product Expansion of\\ Two Energy-Momentum Tensors | Dr. J. M. Ashfaque (AMIMA, MInstP) - Academia.edu

arXiv:hep-ph/9407349v1 21 Jul 1994
arXiv:hep-ph/9407349v1 21 Jul 1994

Lecture 8: Operator Product Expansion
Lecture 8: Operator Product Expansion