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Replicas for random matrices
(World Scientific Publ Co Pte Ltd, 2022-02-20)
We discuss the use of the replica ansatz in computing free energies in random matrix theory and confirm a conjectured condition on analytic continuation in the replica index at large-N.
Variational studies and replica symmetry breaking in the generalization problem of the binary perceptron
(2000-11-01)
We analyze the average performance of a general class of learning algorithms for the nondeterministic polynomial time complete problem of rule extraction by a binary perceptron. The examples are generated by a rule implemented ...
Variational studies and replica symmetry breaking in the generalization problem of the binary perceptron
(2000-11-01)
We analyze the average performance of a general class of learning algorithms for the nondeterministic polynomial time complete problem of rule extraction by a binary perceptron. The examples are generated by a rule implemented ...
Vidro de spin fermiônico em duas sub-redes com campo transverso: solução com quebra da simetria de réplicas
(Universidade Federal de Santa MariaBrasilFísicaUFSMPrograma de Pós-Graduação em FísicaCentro de Ciências Naturais e Exatas, 2007-06-01)
In the present work, a fermionic infinite-range Ising spin glass (SG) model with a transverse field Γ is studied. The model is analyzed in a one-lattice structure (quantum SG) and in a two-sublattice structure (SG/antife ...
Disordered lambda phi(4) + rho phi(6) Landau-Ginzburg model
(Amer Physical Soc, 2018-03-28)
We discuss a disordered lambda phi(4) + rho phi(6) Landau-Ginzburg model defined in a d-dimensional space. First we adopt the standard procedure of averaging the disorder-dependent free energy of the model. The dominant ...
Disordered λφ4+ρφ6 Landau-Ginzburg model
(2018-03-15)
We discuss a disordered λφ4+ρφ6 Landau-Ginzburg model defined in a d-dimensional space. First we adopt the standard procedure of averaging the disorder-dependent free energy of the model. The dominant contribution to this ...
Renormalization Fixed Point of the KPZ Universality Class
(Springer, 2015)
The one dimensional Kardar–Parisi–Zhang universality class is believed to
describe many types of evolving interfaces which have the same characteristic scaling exponents.
These exponents lead to a natural renormalizati ...