"Z k parafermion theory"의 두 판 사이의 차이

2011년 6월 23일 (목) 06:49 판

parafermionic Hilbert space
defined by the algebra of parafermionic fields \(\psi_1\) and \(\psi _1^{\dagger }\) of dimension 1-1/k and central charge 2(k-1)/(k+2)
the highest-weight modules are parametrized by an integer (Dynkin label) l with \(0\leq l < k\)
\(\mathbb{Z}_k\) parafermion theory is known to be equivalent to the coset \(\hat{\text{su}}(2)_k/\hat{u}(1)\)
Kac and Petersen obtained expression for the parafe

Keegan, Sinéad, and Werner Nahm. 2011. “Nahm’s conjecture and coset models.” 1103.4986 (March 25). http://arxiv.org/abs/1103.4986
Fortin, J. -F, P. Mathieu와/과S. O Warnaar. 2006. “Characters of graded parafermion conformal field theory”. hep-th/0602248 (2월 23). http://arxiv.org/abs/hep-th/0602248
Spinons and parafermions in fermion cosets
- D. C. Cabra, Lecture Notes in Physics, 1998, Volume 509/1998, 220-229

@@ 2번째 줄: / 2번째 줄: @@
 * parafermionic Hilbert space
-* defined by the algebra of parafermionic fields <math>\psi_1</math> and <math>\psi _1^{\dagger }</math> of dimension
+* defined by the algebra of parafermionic fields <math>\psi_1</math> and <math>\psi _1^{\dagger }</math> of dimension 1-1/k and central charge 2(k-1)/(k+2)
+* the highest-weight modules are parametrized by an integer (Dynkin label) l with <math>0\leq l < k</math>
 * <math>\mathbb{Z}_k</math> parafermion theory is known to be equivalent to the coset <math>\hat{\text{su}}(2)_k/\hat{u}(1)</math>
+* Kac and Petersen obtained expression for the parafe