The model of dense lattice polymers is studied as an example of non-unitary Conformal Field Theory (CFT) with c = —2. “Antisymmetric” correlation functions of the model are proved to be given by the generalized Kirchhoff theorem. Continuous limit of the model is described by the free complex Grassmann field with null vacuum vector. The fundamental property of the Grassmann field and its twist field (both having non-positive conformal weights) is that they themselves suppress zero mode so that their correlation functions become non-trivial. The correlation functions of the fields with positive conformal weights are non-zero only in the presence of the Dirichlet operator that suppresses zero mode and imposes proper boundary conditions
International audienceWe investigate six types of two-point boundary correlation functions in theden...
International audienceWe investigate six types of two-point boundary correlation functions in theden...
International audienceWe investigate six types of two-point boundary correlation functions in theden...
International audienceWe compute lattice correlation functions for the model of critical dense polym...
International audienceWe compute lattice correlation functions for the model of critical dense polym...
International audienceWe compute lattice correlation functions for the model of critical dense polym...
International audienceWe compute lattice correlation functions for the model of critical dense polym...
International audienceWe compute lattice correlation functions for the model of critical dense polym...
We compute lattice correlation functions for the model of critical dense polymers on a semi-infinite...
International audienceWe compute lattice correlation functions for the model of critical dense polym...
A lattice model of critical dense polymers is solved exactly for finite strips. The model is the fir...
AbstractUsing the symmetric group SQ symmetry of the Q-state Potts model, we classify the (scalar) o...
We investigate the bipartite fidelity Fd for a lattice model described by a logarithmic CFT: the mod...
We investigate six types of two-point boundary correlation functions in the dense loop model. These ...
Critical statistical mechanics and Conformal Field Theory (CFT) are conjecturally connected since th...
International audienceWe investigate six types of two-point boundary correlation functions in theden...
International audienceWe investigate six types of two-point boundary correlation functions in theden...
International audienceWe investigate six types of two-point boundary correlation functions in theden...
International audienceWe compute lattice correlation functions for the model of critical dense polym...
International audienceWe compute lattice correlation functions for the model of critical dense polym...
International audienceWe compute lattice correlation functions for the model of critical dense polym...
International audienceWe compute lattice correlation functions for the model of critical dense polym...
International audienceWe compute lattice correlation functions for the model of critical dense polym...
We compute lattice correlation functions for the model of critical dense polymers on a semi-infinite...
International audienceWe compute lattice correlation functions for the model of critical dense polym...
A lattice model of critical dense polymers is solved exactly for finite strips. The model is the fir...
AbstractUsing the symmetric group SQ symmetry of the Q-state Potts model, we classify the (scalar) o...
We investigate the bipartite fidelity Fd for a lattice model described by a logarithmic CFT: the mod...
We investigate six types of two-point boundary correlation functions in the dense loop model. These ...
Critical statistical mechanics and Conformal Field Theory (CFT) are conjecturally connected since th...
International audienceWe investigate six types of two-point boundary correlation functions in theden...
International audienceWe investigate six types of two-point boundary correlation functions in theden...
International audienceWe investigate six types of two-point boundary correlation functions in theden...