AbstractWe report on a completely analytical calculation of the field anomalous dimension γφ and the critical exponent η for the O(n)-symmetric φ4 model at the record six loop level. We successfully compare our result for γφ with n=1 with the predictions based on the method of the Borel resummation combined with a conformal mapping (Kazakov et al., 1979 [40]). Predictions for seven loop contribution to the field anomalous dimensions are given
Monte Carlo and series expansion data for the energy, specific heat, magnetisation and susceptibilit...
We compute the $O(1/N^3)$ correction to the critical exponent $\eta$ in the chiral XY or chiral Gros...
We adopt a combination of analytical and numerical methods to study the renormalization group flow o...
We report on a completely analytical calculation of the field anomalous dimension γϕand the critical...
AbstractWe report on a completely analytical calculation of the field anomalous dimension γφ and the...
We report on a completely analytical calculation of the field anomalous dimension γφ and the critica...
In this contribution an application of two techniques for resummation of asymptotic series namely Bo...
A technique of large-charge expansion provides a novel opportunity for calculation of critical dimen...
We calculate the critical exponents omega +/- in the d-dimensional Gross-Neveu model in 1/N expansio...
We derive an analytic formula at three loops for the cusp anomalous dimension Γ cusp(φ) in N = 4 sup...
We renormalize the Wess-Zumino model at five loops in both the minimal subtraction (MSbar) and momen...
The various Gross-Neveu classes of quantum field theories are of interest in the study of a particul...
The critcal exponent $\omega$ is evaluated at $O(1/N)$ in $d$-dimensions in the Gross-Neveu model us...
We continue the study, initiated in arXiv:1404.1094, of the O(N) symmetric theory of N + 1 massless ...
Leading-twist operators have a remarkable property that their divergence vanishes in a free theory. ...
Monte Carlo and series expansion data for the energy, specific heat, magnetisation and susceptibilit...
We compute the $O(1/N^3)$ correction to the critical exponent $\eta$ in the chiral XY or chiral Gros...
We adopt a combination of analytical and numerical methods to study the renormalization group flow o...
We report on a completely analytical calculation of the field anomalous dimension γϕand the critical...
AbstractWe report on a completely analytical calculation of the field anomalous dimension γφ and the...
We report on a completely analytical calculation of the field anomalous dimension γφ and the critica...
In this contribution an application of two techniques for resummation of asymptotic series namely Bo...
A technique of large-charge expansion provides a novel opportunity for calculation of critical dimen...
We calculate the critical exponents omega +/- in the d-dimensional Gross-Neveu model in 1/N expansio...
We derive an analytic formula at three loops for the cusp anomalous dimension Γ cusp(φ) in N = 4 sup...
We renormalize the Wess-Zumino model at five loops in both the minimal subtraction (MSbar) and momen...
The various Gross-Neveu classes of quantum field theories are of interest in the study of a particul...
The critcal exponent $\omega$ is evaluated at $O(1/N)$ in $d$-dimensions in the Gross-Neveu model us...
We continue the study, initiated in arXiv:1404.1094, of the O(N) symmetric theory of N + 1 massless ...
Leading-twist operators have a remarkable property that their divergence vanishes in a free theory. ...
Monte Carlo and series expansion data for the energy, specific heat, magnetisation and susceptibilit...
We compute the $O(1/N^3)$ correction to the critical exponent $\eta$ in the chiral XY or chiral Gros...
We adopt a combination of analytical and numerical methods to study the renormalization group flow o...