2003

Latyshev, Yu-I., Monceau, P., Sinchenko, A.-A., Bulaevskii, L.-N., Brazovskii, S., Kawae, T., Yamashitz, T. Journal of Physics A: Math. Gen. 36 (2003) 9323

Serguei Brazovskii 1, Pierre Monceau 2, F. Ya Nad 3 Synthetic Metals 137 (2003) 1331-1333 We present key issues of related phenomenons of the Ferroelectricity and the Charge Disproportionation in organic metals. In (TMTTF_2X the dielectric susceptibility demonstrates clear cases of the ferroelectric and anti-ferroelectric phase transitions. Both the susceptibility and the conductivity prove independence and occasional coexistence of ‘structurless’ ferroelectric transitions

Krivine, H. Ed. Cassini (2003)

Jean-Philippe Bouchaud 1, Florent Krzakala 2, 3, Olivier C. Martin 1, 2 Physical Review B 68 (2003) 224404 We study the probability distribution P(E) of the ground state energy E in various Ising spin glasses. In most models, P(E) seems to become Gaussian with a variance growing as the system’s volume V. Exceptions include the Sherrington-Kirkpatrick model (where the variance grows more slowly, perhaps

Kirova, N., Bussac, M.-N. Physical Review B 68 (2003) 235312

Bertin, E. . Thèse-CEA Saclay (2003)

Jesper-Lykke Jacobsen 1, Nicholas Read 2, Hubert Saleur 3 Physical Review Letters 90 (2003) 090601 Loop models in two dimensions can be related to O(N) models. The low-temperature dense-loops phase of such a model, or of its reformulation using a supergroup as symmetry, can have a Goldstone broken-symmetry phase for N

Campi, X., Krivine, H., Krivine, J. Physica A 320 (2003) 41-50

Christophe Texier 1, 2, Pascal Degiovanni 3 Journal of Physics A 36 (2003) 12425-12452 We consider graphs made of one-dimensional wires connected at vertices, and on which may live a scalar potential. We are interested in a scattering situation where such a network is connected to infinite leads. We study the correlations of the charge in such graphs out of

Alain Comtet 1, 2, Jean Desbois 1 Journal of Physics A 36 (2003) L255-L262 We consider a planar Brownian motion starting from $O$ at time $t=0$ and stopped at $t=1$ and a set $F= \{OI_i ; i=1,2,…, n\}$ of $n$ semi-infinite straight lines emanating from $O$. Denoting by $g$ the last time when $F$ is reached by the Brownian motion,