We derive the analytical expression for the first finite-size correction to the average free energy of disordered Ising models on random regular graphs. The formula can be physically interpreted as a weighted sum over all non-self-intersecting loops in the graph, the weight being the free-energy shift due to the addition of the loop to an infinite tree
We consider the two-dimensional randomly site diluted Ising model and the random-bond +/- J Ising mo...
Finite size effects for the Ising Model coupled to two-dimensional random surfaces are studied by ex...
23 pages, accepted for publication in Journal of Statistical PhysicsIn [17], the authors have define...
We derive the analytical expression for the first finite-size correction to the average free energy ...
We derive the analytical expression for the first finite-size correction to the average free energy ...
We study the finite-size corrections to the free-energy density in disordered spin systems on sparse...
The presence of a random magnetic field in ferromagnetic systems leads, in the broken phase, to an a...
We investigate the finite size corrections to the equilibrium magnetization of an Ising model on a r...
International audienceBy the use of traveling wave equations we calculate the finite-size correction...
https://arxiv.org/abs/1410.1432We present a systematic and exact way of computing finite size correc...
We establish the existence of free energy limits for several combinato-rial models on Erdös–Rényi gr...
The Ising antiferromagnet is an important statistical physics model with close connections to the Ma...
This thesis considers asymptotic behaviors of high-dimensional disordered systems, including Ising m...
The main goal of the paper is to prove central limit theorems for the magnetization rescaled by vN f...
Abstract. Statistical systems on random networks can be formulated in terms of partition functions e...
We consider the two-dimensional randomly site diluted Ising model and the random-bond +/- J Ising mo...
Finite size effects for the Ising Model coupled to two-dimensional random surfaces are studied by ex...
23 pages, accepted for publication in Journal of Statistical PhysicsIn [17], the authors have define...
We derive the analytical expression for the first finite-size correction to the average free energy ...
We derive the analytical expression for the first finite-size correction to the average free energy ...
We study the finite-size corrections to the free-energy density in disordered spin systems on sparse...
The presence of a random magnetic field in ferromagnetic systems leads, in the broken phase, to an a...
We investigate the finite size corrections to the equilibrium magnetization of an Ising model on a r...
International audienceBy the use of traveling wave equations we calculate the finite-size correction...
https://arxiv.org/abs/1410.1432We present a systematic and exact way of computing finite size correc...
We establish the existence of free energy limits for several combinato-rial models on Erdös–Rényi gr...
The Ising antiferromagnet is an important statistical physics model with close connections to the Ma...
This thesis considers asymptotic behaviors of high-dimensional disordered systems, including Ising m...
The main goal of the paper is to prove central limit theorems for the magnetization rescaled by vN f...
Abstract. Statistical systems on random networks can be formulated in terms of partition functions e...
We consider the two-dimensional randomly site diluted Ising model and the random-bond +/- J Ising mo...
Finite size effects for the Ising Model coupled to two-dimensional random surfaces are studied by ex...
23 pages, accepted for publication in Journal of Statistical PhysicsIn [17], the authors have define...