The distribution of the Fisher zeros in the Kallen-Lehmann approach to three-dimensional Ising model is studied. It is argued that the presence of a non-trivial angle (a cusp) in the distribution of zeros in the complex temperatures plane near the physical singularity is realized through a strong breaking of the 2D Ising self-duality. Remarkably, the realization of the cusp in the Fisher distribution ultimately leads to an improvement of the results of the Kallen-Lehmann ansatz. In fact, excellent agreement with Monte Carlo predictions both at high and at low temperatures is observed. Besides, agreement between both approaches is found for the predictions of the critical exponent α and of the universal amplitude ratio Δ = A+ / A-, within th...
We show that it is possible to determine the locus of Fisher zeroes in the thermodynamic limit for t...
The authors review exact studies on finite-sized 2 dimensional Ising models and show that the point ...
We introduce a new method for the derivation of high-order low-temperature expansions of the inverse...
AbstractThe distribution of the Fisher zeros in the Kallen–Lehmann approach to three-dimensional Isi...
Estudamos o comportamento crítico do modelo de Ising com interação dipolar, em redes bidimensionais ...
Estudamos o comportamento crítico do modelo de Ising com interação dipolar, em redes bidimensionais ...
Estudamos o comportamento crítico do modelo de Ising com interação dipolar, em redes bidimensionais ...
The Ising model originated in statistical physics as a means of studying phase transitions in magnet...
In this thesis we analyse the Fisher zeros for various Ising models. We show that there is long-rang...
In this paper the three-dimensional random-field Ising model is studied at both zero temperature and...
In this paper the three-dimensional random-field Ising model is studied at both zero temperature and...
We consider Ising models defined on periodic approximants of aperiodic graphs. The model contains on...
Consider the nearest-neighbor Ising model on Λ n: = [- n, n] d∩ Zd at inverse temperature β≥ 0 with ...
Distribution of zeros of partition function Z without magnetic field is studied for some two-dimensi...
We introduce a new method for the derivation of high-order low-temperature expansions of the inverse...
We show that it is possible to determine the locus of Fisher zeroes in the thermodynamic limit for t...
The authors review exact studies on finite-sized 2 dimensional Ising models and show that the point ...
We introduce a new method for the derivation of high-order low-temperature expansions of the inverse...
AbstractThe distribution of the Fisher zeros in the Kallen–Lehmann approach to three-dimensional Isi...
Estudamos o comportamento crítico do modelo de Ising com interação dipolar, em redes bidimensionais ...
Estudamos o comportamento crítico do modelo de Ising com interação dipolar, em redes bidimensionais ...
Estudamos o comportamento crítico do modelo de Ising com interação dipolar, em redes bidimensionais ...
The Ising model originated in statistical physics as a means of studying phase transitions in magnet...
In this thesis we analyse the Fisher zeros for various Ising models. We show that there is long-rang...
In this paper the three-dimensional random-field Ising model is studied at both zero temperature and...
In this paper the three-dimensional random-field Ising model is studied at both zero temperature and...
We consider Ising models defined on periodic approximants of aperiodic graphs. The model contains on...
Consider the nearest-neighbor Ising model on Λ n: = [- n, n] d∩ Zd at inverse temperature β≥ 0 with ...
Distribution of zeros of partition function Z without magnetic field is studied for some two-dimensi...
We introduce a new method for the derivation of high-order low-temperature expansions of the inverse...
We show that it is possible to determine the locus of Fisher zeroes in the thermodynamic limit for t...
The authors review exact studies on finite-sized 2 dimensional Ising models and show that the point ...
We introduce a new method for the derivation of high-order low-temperature expansions of the inverse...