AbstractWe show that to n loop order the divergent content of a Feynman amplitude is spanned by a set of basic (logarithmically divergent) integrals Ilog(i)(λ2), i=1,2,…,n, λ being the renormalization group scale, which need not be evaluated. Only the coefficients of the basic divergent integrals are show to determine renormalization group functions. Relations between these coefficients of different loop orders are derived
The appearance of divergent integrals in the different mathematical-phyiscal models is a real proble...
Subdivergences constitute a major obstacle to the evaluation of Feynman integrals and an expression ...
In the framework of causal perturbation theory, it is possible to avoid ultraviolet divergences in t...
AbstractWe show that to n loop order the divergent content of a Feynman amplitude is spanned by a se...
Abstract There is an ambiguity in choosing field-strength renormalization factors in the MS ¯ $$ \ov...
We present a strategy for the systematization of manipulations and calculations involving divergent ...
Various perturbation series are factorially divergent. The behavior of their high-order terms can be...
For logarithmically divergent one-loop lattice Feynman integrals I(p,a) , subject to mild general co...
In this article, we consider the mathematical meaning of renormalization. We show that divergent int...
doi:10.1088/0305-4470/37/35/011 We present a method for evaluating divergent series with factorially...
In the past few years a new method of regularization, called operator regularization (o.r.), has bee...
It is by now well established that, by means of the integration by part identities, all the integral...
A proper formulation in the perturbative renormalization group method is presented to deduce amplitu...
This article lays down the foundations of the renormalization group (RG) approach for differential e...
Ultraviolet renormalization of massless Feynman amplitudes has been shown to yield associate homogen...
The appearance of divergent integrals in the different mathematical-phyiscal models is a real proble...
Subdivergences constitute a major obstacle to the evaluation of Feynman integrals and an expression ...
In the framework of causal perturbation theory, it is possible to avoid ultraviolet divergences in t...
AbstractWe show that to n loop order the divergent content of a Feynman amplitude is spanned by a se...
Abstract There is an ambiguity in choosing field-strength renormalization factors in the MS ¯ $$ \ov...
We present a strategy for the systematization of manipulations and calculations involving divergent ...
Various perturbation series are factorially divergent. The behavior of their high-order terms can be...
For logarithmically divergent one-loop lattice Feynman integrals I(p,a) , subject to mild general co...
In this article, we consider the mathematical meaning of renormalization. We show that divergent int...
doi:10.1088/0305-4470/37/35/011 We present a method for evaluating divergent series with factorially...
In the past few years a new method of regularization, called operator regularization (o.r.), has bee...
It is by now well established that, by means of the integration by part identities, all the integral...
A proper formulation in the perturbative renormalization group method is presented to deduce amplitu...
This article lays down the foundations of the renormalization group (RG) approach for differential e...
Ultraviolet renormalization of massless Feynman amplitudes has been shown to yield associate homogen...
The appearance of divergent integrals in the different mathematical-phyiscal models is a real proble...
Subdivergences constitute a major obstacle to the evaluation of Feynman integrals and an expression ...
In the framework of causal perturbation theory, it is possible to avoid ultraviolet divergences in t...