Using the method of renormalization group, we improve the two-loop effective potential of the massive $\phi^4$ theory to obtain the next-next-to-leading logarithm correction in the $\bar{MS}$ scheme. Our result well reproduces the next-next-to-leading logarithm parts of the ordinary loop expansion result known up to the four-loop order
The RG equation for the effective potential in the leading log (LL) approximation is constructed whi...
We present an update on Numerical Stochastic Perturbation Theory projects for Lattice QCD, which are...
In this paper we propose a new resummation method inspired by the renormalization-group improvement....
The loop-expansion of the effective potential in the $O(N)$-symmetric those systematically a new min...
The loop-expansion of the effective potential in the O(N)-symmetric ϕ⁴-model contains generically tw...
In this paper the phase structure of the massive $\lambda \phi^4$ model at finite temperature ($T \n...
We review the techniques used to renormalize quantum field theories at several loop orders. This inc...
In massive ø4 theory two procedures are introduced that use the renormalization group to obtain an i...
The constraint of a progressive decrease in residual renormalization scale dependence with increasin...
In this talk we study the renormalization of the effective Kaehler potential at one and two loops fo...
We discuss renormalisation-group improvement of the effective potential both in general and in the c...
Applying the counterterm method in minimal subtraction scheme we calculate the three-loop quantum co...
We formulate a renormalized running coupling expansion for the beta-function and the potential of th...
AbstractApplying the counterterm method in minimal subtraction scheme we calculate the three-loop qu...
The order 1/v contribution to the heavy quark potential is first generated at one-loop order in QCD....
The RG equation for the effective potential in the leading log (LL) approximation is constructed whi...
We present an update on Numerical Stochastic Perturbation Theory projects for Lattice QCD, which are...
In this paper we propose a new resummation method inspired by the renormalization-group improvement....
The loop-expansion of the effective potential in the $O(N)$-symmetric those systematically a new min...
The loop-expansion of the effective potential in the O(N)-symmetric ϕ⁴-model contains generically tw...
In this paper the phase structure of the massive $\lambda \phi^4$ model at finite temperature ($T \n...
We review the techniques used to renormalize quantum field theories at several loop orders. This inc...
In massive ø4 theory two procedures are introduced that use the renormalization group to obtain an i...
The constraint of a progressive decrease in residual renormalization scale dependence with increasin...
In this talk we study the renormalization of the effective Kaehler potential at one and two loops fo...
We discuss renormalisation-group improvement of the effective potential both in general and in the c...
Applying the counterterm method in minimal subtraction scheme we calculate the three-loop quantum co...
We formulate a renormalized running coupling expansion for the beta-function and the potential of th...
AbstractApplying the counterterm method in minimal subtraction scheme we calculate the three-loop qu...
The order 1/v contribution to the heavy quark potential is first generated at one-loop order in QCD....
The RG equation for the effective potential in the leading log (LL) approximation is constructed whi...
We present an update on Numerical Stochastic Perturbation Theory projects for Lattice QCD, which are...
In this paper we propose a new resummation method inspired by the renormalization-group improvement....