35 citations · 129 across the 10 of their papers we have counts for
10 papers
Lack of self-averaging of the critical internal energy in a weakly-disordered Baxter model
Ramgopal Agrawal, Victor Dotsenko, Maxym Dudka +3
We investigate the first two moments of the critical internal energy in a weakly disordered two-dimensional Baxter eight-vertex model as a function of the system size , eval…
4D Spin Glasses in Magnetic Field Have a Mean Field like Phase
E. Marinari, G. Parisi, F. Zuliani
By using numerical simulations we show that the 4D Edwards Anderson spin glass in magnetic field undergoes a mean field like phase transition. We use a dynamical approach…
On the Stability of the Mean-Field Glass Broken Phase under Non-Hamiltonian Perturbations
G. Iori, E. Marinari
We study the dynamics of the SK model modified by a small non-hamiltonian perturbation. We study aging, and we find that on the time scales investigated by our numerical simulation…
Dynamic Behavior of Spin Glass Systems on Quenched Phi-3 Graphs
C. Baillie, D. A. Johnston, E. Marinari +1
We study the dynamical out-of-equilibrium behavior of a Ising spin glass on quenched graphs. We show that magnetization and energy decay with a power law behavi…
Glue Ball Masses and the Chameleon Gauge
E. Marinari, M. L. Paciello, G. Parisi +1
We introduce a new numerical technique to compute mass spectra, based on difference method and on a new gauge fixing procedure. We show that the method is very effective by test ru…
Self Avoiding Surfaces in the 3D Ising Model
Vl. S Dotsenko, G. Harris, E. Marinari +3
We examine the geometrical and topological properties of surfaces surrounding clusters in the 3-- Ising model. For geometrical clusters at the percolation temperature and Fortui…
Tempering Dynamics and Relaxation Times in the Ising Model
L. A. Fernandez, E. Marinari, J. J. Ruiz-Lorenzo
We discuss the tempering Monte Carlo method, and its critical slowing down in the Ising model. We show that at the tempering does not change the critical slowing down ex…
More on the exponential bound of four dimensional simplicial quantum gravity
B. Bruegmann, E. Marinari
A crucial requirement for the standard interpretation of Monte Carlo simulations of simplicial quantum gravity is the existence of an exponential bound that makes the partition fun…
The Phenomenology of Strings and Clusters in the 3-d Ising Model
V. S. Dotsenko, G. Harris, E. Marinari +3
We examine the geometrical and topological properties of surfaces surrounding clusters in the 3-- Ising model. For geometrical clusters at the percolation temperature and Fortui…
Critical and Topological Properties of Cluster Boundaries in the Ising Model
V. Dotsenko, G. Harris, E. Marinari +3
We analyze the behavior of the ensemble of surface boundaries of the critical clusters at in the Ising model. We find that , the number of surfaces of given ge…