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528,427
Notes on Orientifolds of Rational Conformal Field Theories
, 2002
"... We review and develop the construction of crosscap states associated with parity symmetries in rational conformal field theories. A general method to construct crosscap states in abelian orbifold models is presented. It is then applied to rational U(1) and parafermion systems, where in addition we s ..."
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Cited by 22 (2 self)
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We review and develop the construction of crosscap states associated with parity symmetries in rational conformal field theories. A general method to construct crosscap states in abelian orbifold models is presented. It is then applied to rational U(1) and parafermion systems, where in addition we
Arithmetic of . . . AND RATIONAL CONFORMAL FIELD THEORY
, 2001
"... It is proposed that certain techniques from arithmetic algebraic geometry provide a framework which is useful to formulate a direct and intrinsic link between the geometry of CalabiYau manifolds and the underlying conformal field theory. Specifically it is pointed out how the algebraic number field ..."
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Cited by 3 (3 self)
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It is proposed that certain techniques from arithmetic algebraic geometry provide a framework which is useful to formulate a direct and intrinsic link between the geometry of CalabiYau manifolds and the underlying conformal field theory. Specifically it is pointed out how the algebraic number
Duality and defects in rational conformal field theory
, 2006
"... We study topological defect lines in twodimensional rational conformal field theory. Continuous variation of the location of such a defect does not change the value of a correlator. Defects separating different phases of local CFTs with the same chiral symmetry are included in our discussion. We sh ..."
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Cited by 60 (24 self)
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We study topological defect lines in twodimensional rational conformal field theory. Continuous variation of the location of such a defect does not change the value of a correlator. Defects separating different phases of local CFTs with the same chiral symmetry are included in our discussion. We
Classification of c=2 Rational Conformal Field Theories via the Gauss Product
, 2002
"... Abstract. We obtain a complete classification of c = 2 rational conformal field theories in terms of Gauss ’ theory of binary quadratic forms. As a byproduct, we find an identity which counts the cardinality of a certain double coset space defined for isometries between the discriminant forms of ran ..."
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Abstract. We obtain a complete classification of c = 2 rational conformal field theories in terms of Gauss ’ theory of binary quadratic forms. As a byproduct, we find an identity which counts the cardinality of a certain double coset space defined for isometries between the discriminant forms
Rational Conformal Field Theories With G2 Holonomy
, 2001
"... We study conformal field theories for strings propagating on compact, sevendimensional manifolds with G2 holonomy. In particular, we describe the construction of rational examples of such models. We argue that analogues of Gepner models are to be constructed based not on N = 1 minimal models, but o ..."
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We study conformal field theories for strings propagating on compact, sevendimensional manifolds with G2 holonomy. In particular, we describe the construction of rational examples of such models. We argue that analogues of Gepner models are to be constructed based not on N = 1 minimal models
Rational Conformal Field Theories With G2 Holonomy
, 2001
"... We study conformal field theories for strings propagating on compact, sevendimensional manifolds with G2 holonomy. In particular, we describe the construction of rational examples of such models. We argue that analogues of Gepner models are to be constructed based not on N = 1 minimal models, but o ..."
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Cited by 5 (1 self)
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We study conformal field theories for strings propagating on compact, sevendimensional manifolds with G2 holonomy. In particular, we describe the construction of rational examples of such models. We argue that analogues of Gepner models are to be constructed based not on N = 1 minimal models
IMSc/93/50 Knot invariants from rational conformal field theories
, 1994
"... A framework for studying knot and link invariants from any rational conformal field theory is developed. In particular, minimal models, superconformal models and WN models are studied. The invariants are related to the invariants obtained from the WessZumino models associated with the coset represe ..."
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A framework for studying knot and link invariants from any rational conformal field theory is developed. In particular, minimal models, superconformal models and WN models are studied. The invariants are related to the invariants obtained from the WessZumino models associated with the coset
Results 1  10
of
528,427