High temperature series expansions of the spin-spin correlation function for the plane rotator (or XY) model on the sc lattice are extended by three terms through order $\beta^{17}$. Tables of the expansion coefficients are reported for the correlation function spherical moments of order $l=0,1,2$. Our analysis of the series leads to fairly accurate estimates of the critical parameters
We compute the 2n-point renormalized coupling constants in the symmetric phase of the 3d Ising model...
A high-temperature series expansion for the Edwards and Anderson spin-glass order-parameter suscepti...
High-temperature bivariate expansions have been derived for the two-spin correlation-function in a v...
High temperature series expansions of the spin-spin correlation function for the plane rotator (or X...
High temperature expansions for the free energy, the susceptibility and the second correlation momen...
We have computed through order $\beta^{21}$ the high-temperature expansions for the nearest-neighbor...
Using a renormalized linked-cluster-expansion method, we extend to order $\beta^{23}$ the high-tempe...
The bivariate high-temperature expansion of the spin-spin correlation-function of the three-dimensio...
We introduce a new method for the derivation of high-order low-temperature expansions of the inverse...
We consider spin-spin correlation functions for spins along a row, $R_n = \langle \sigma_{0,0}\sigma...
The high-temperature expansion coefficients of the ordinary and the higher susceptibilities of the s...
The classical anisotropic Heisenberg model is studied by means of high-temperature expansions. The ...
We present new strong-coupling series for O(N) spin models in three dimensions, on the cubic and dia...
Three-dimensional spin models of the Ising and XY universality classes are studied by a combination...
We have developed 15th-order high-temperature series expansions for the study of the critical behavi...
We compute the 2n-point renormalized coupling constants in the symmetric phase of the 3d Ising model...
A high-temperature series expansion for the Edwards and Anderson spin-glass order-parameter suscepti...
High-temperature bivariate expansions have been derived for the two-spin correlation-function in a v...
High temperature series expansions of the spin-spin correlation function for the plane rotator (or X...
High temperature expansions for the free energy, the susceptibility and the second correlation momen...
We have computed through order $\beta^{21}$ the high-temperature expansions for the nearest-neighbor...
Using a renormalized linked-cluster-expansion method, we extend to order $\beta^{23}$ the high-tempe...
The bivariate high-temperature expansion of the spin-spin correlation-function of the three-dimensio...
We introduce a new method for the derivation of high-order low-temperature expansions of the inverse...
We consider spin-spin correlation functions for spins along a row, $R_n = \langle \sigma_{0,0}\sigma...
The high-temperature expansion coefficients of the ordinary and the higher susceptibilities of the s...
The classical anisotropic Heisenberg model is studied by means of high-temperature expansions. The ...
We present new strong-coupling series for O(N) spin models in three dimensions, on the cubic and dia...
Three-dimensional spin models of the Ising and XY universality classes are studied by a combination...
We have developed 15th-order high-temperature series expansions for the study of the critical behavi...
We compute the 2n-point renormalized coupling constants in the symmetric phase of the 3d Ising model...
A high-temperature series expansion for the Edwards and Anderson spin-glass order-parameter suscepti...
High-temperature bivariate expansions have been derived for the two-spin correlation-function in a v...