Nondiagonal $CP_m$ Coset Models and their Poincar\'E Polynomials

G. Aldazabal; I. Allekotte; E. Andrés; C. Núñez

doi:10.1142/S0217751X93001132

Nondiagonal $CP_m$ Coset Models and their Poincar\'E Polynomials

High Energy Physics - Theory 2009-03-27 v2

Authors: G. Aldazabal , I. Allekotte , E. Andrés , C. Núñez

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Abstract

$N=2$ coset models of the type $SU(m+1)/SU(m)\times U(1)$ with nondiagonal modular invariants for both $SU(m+1)$ and $SU(m)$ are considered. Poincar\'e polynomials of the corresponding chiral rings of these algebras are constructed. They are used to compute the number of chiral generations of the associated string compactifications. Moddings by discrete symmetries are also discussed.

Keywords

knot invariants lie algebras and representations positive maps in quantum information

Cite

@article{arxiv.hep-th/9209059,
  title  = {Nondiagonal $CP_m$ Coset Models and their Poincar\'E Polynomials},
  author = {G. Aldazabal and I. Allekotte and E. Andrés and C. Núñez},
  journal= {arXiv preprint arXiv:hep-th/9209059},
  year   = {2009}
}

Comments

22 pages, (RevTex), preprint GTCRG-92-1 and CNEA-CAB-039/92. % Minor changes in the results

Nondiagonal $CP_m$ Coset Models and their Poincar\'E Polynomials

Abstract

Keywords

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