We present a complementary estimation of the critical exponent alpha of the specific heat of the 5D random-field Ising model from zero-temperature numerical simulations. Our result alpha = 0.12(2) is consistent with the estimation coming from the modified hyperscaling relation and provides additional evidence in favor of the recently proposed restoration of dimensional reduction in the random-field Ising model at D = 5
In this paper we investigate the behaviour of the specific heat around the critical point of the Isi...
Finite-size scaling above the upper critical dimension is a long-standing puzzle in the field of Sta...
Novel methods were used to generate and analyze new 15 term high temperature series for both the (co...
11 pages, 7 figures, final version with minor correctionsInternational audienceWe present a compleme...
The random-field Ising model is one of the few disordered systems where the perturbative renormaliza...
International audienceThe random-field Ising model is one of the few disordered systems where the pe...
The random-field Ising model is one of the few disordered systems where the perturbative renormaliza...
We solve a long-standing puzzle in statistical mechanics of disordered systems. By performing a high...
We solve a long-standing puzzle in statistical mechanics of disordered systems. By performing a high...
It was recently shown [Phys. Rev. Lett. 110, 227201 (2013)] that the critical behavior of the random...
It was recently shown [Phys. Rev. Lett. 110, 227201 (2013)] that the critical behavior of the random...
In this paper the three-dimensional random-field Ising model is studied at both zero temperature and...
By performing a high-statistics simulation of the D=4 random-field Ising model at zero temperature f...
By performing a high-statistics simulation of the D = 4 random-field Ising model at zero temperature...
AbstractIn this paper we investigate the behaviour of the specific heat around the critical point of...
In this paper we investigate the behaviour of the specific heat around the critical point of the Isi...
Finite-size scaling above the upper critical dimension is a long-standing puzzle in the field of Sta...
Novel methods were used to generate and analyze new 15 term high temperature series for both the (co...
11 pages, 7 figures, final version with minor correctionsInternational audienceWe present a compleme...
The random-field Ising model is one of the few disordered systems where the perturbative renormaliza...
International audienceThe random-field Ising model is one of the few disordered systems where the pe...
The random-field Ising model is one of the few disordered systems where the perturbative renormaliza...
We solve a long-standing puzzle in statistical mechanics of disordered systems. By performing a high...
We solve a long-standing puzzle in statistical mechanics of disordered systems. By performing a high...
It was recently shown [Phys. Rev. Lett. 110, 227201 (2013)] that the critical behavior of the random...
It was recently shown [Phys. Rev. Lett. 110, 227201 (2013)] that the critical behavior of the random...
In this paper the three-dimensional random-field Ising model is studied at both zero temperature and...
By performing a high-statistics simulation of the D=4 random-field Ising model at zero temperature f...
By performing a high-statistics simulation of the D = 4 random-field Ising model at zero temperature...
AbstractIn this paper we investigate the behaviour of the specific heat around the critical point of...
In this paper we investigate the behaviour of the specific heat around the critical point of the Isi...
Finite-size scaling above the upper critical dimension is a long-standing puzzle in the field of Sta...
Novel methods were used to generate and analyze new 15 term high temperature series for both the (co...