Parafermionic theory with the symmetry \(Z_N\) for \(N\) even

DOI10.1016/j.nuclphysb.2003.11.019zbMath1045.81520arXivhep-th/0310131OpenAlexW2030220505WikidataQ58082540 ScholiaQ58082540MaRDI QIDQ1419541

Vladimir S. Dotsenko, Raoul Santachiara, Jesper Lykke Jacobsen

Publication date: 18 January 2004

Published in: Nuclear Physics. B (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/hep-th/0310131

zbMATH Keywords

dihedral groupchiral algebraprimary operators

Mathematics Subject Classification ID

Many-body theory; quantum Hall effect (81V70) Commutation relations and statistics as related to quantum mechanics (general) (81S05)

Related Items

Renormalization group flows for the second \(\mathbb Z_{n}\) parafermionic field theory for \(N\) odd ⋮ Parafermionic chiral algebra \(Z_3\) with the dimension of the principal parafermion fields \(\psi(z)\), \(\psi^+(z)\), \(\Delta_{\psi}=8/3\) ⋮ The third parafermionic chiral algebra with the symmetry \(Z_3\) ⋮ The \(Z^{(\mathrm{su}(2),3/2)}_k\) parafermions ⋮ The large \(N\) 't Hooft limit of coset minimal models ⋮ SLE in self-dual critical \(Z(N)\) spin systems: CFT predictions ⋮ Paths and partitions: Combinatorial descriptions of the parafermionic states ⋮ Renormalization group flows for the second \(Z_5\) parafermionic field theory

Cites Work

• Parafermionic theory with the symmetry \(\mathbb Z_N\), for \(N\) odd
• Parafermionic theory with the symmetry \(\mathbb{Z}_5\)
• G_N ⊗ G_L/G_N+L CONFORMAL FIELD THEORIES AND THEIR MODULAR INVARIANT PARTITION FUNCTIONS