We propose a novel regularization scheme in quantum field theory, denominator regularization (den reg). As simple to apply as dimensional regularization, and similarly compatible with a minimal subtraction renormalization scheme, den reg manifestly 1) maintains Lorentz invariance, 2) maintains gauge invariance, 3) maintains supersymmetry, 4) correctly predicts the axial anomaly, and 5) yields Green functions that satisfy the Callan-Symanzik equation. Den reg also naturally enables regularization in asymmetric spacetimes, finite spacetimes, curved spacetimes, and in thermal field theory.Comment: 6 page
Using methods of microlocal analysis, we prove that the regularization of divergent amplitudes stays...
A Lorentz and gauge symmetry preserving regularization method is discussed in four dimension based o...
In the past few years a new method of regularization, called operator regularization (o.r.), has bee...
Recently \cite{Horowitz:2022rpp,Horowitz:2022uak}, denominator regularisation (Den. Reg.) scheme has...
The "Krein" regularization method of quantum field theory is studied, inspired by the Krein space qu...
We give an introduction to several regularization schemes that deal with ultraviolet and infrared si...
Within the framework of the recently proposed Taylor-Lagrange regularization procedure, we reanalyze...
In this thesis, a computational method for perturbative quantum field theory, known as operator regu...
There is currently a high demand for theoretical predictions for processes at next-to-next-to-leadin...
We examine the relationship between three approaches (Hadamard, DeWitt-Schwinger and adiabatic) to t...
The exact renormalization group (ERG) is formulated implementing the decimation of degrees of freedo...
We explore quantum field theories with fractional d'Alembertian $\Box^\gamma$. Both a scalar field t...
We discuss some higher-loop studies of renormalization-group flows and fixed points in various quant...
In this work we develop a re-formulation of quantum field theory through the more general weighted L...
We propose a new scheme to regularize the stress-energy tensor and the two-point function of free qu...
Using methods of microlocal analysis, we prove that the regularization of divergent amplitudes stays...
A Lorentz and gauge symmetry preserving regularization method is discussed in four dimension based o...
In the past few years a new method of regularization, called operator regularization (o.r.), has bee...
Recently \cite{Horowitz:2022rpp,Horowitz:2022uak}, denominator regularisation (Den. Reg.) scheme has...
The "Krein" regularization method of quantum field theory is studied, inspired by the Krein space qu...
We give an introduction to several regularization schemes that deal with ultraviolet and infrared si...
Within the framework of the recently proposed Taylor-Lagrange regularization procedure, we reanalyze...
In this thesis, a computational method for perturbative quantum field theory, known as operator regu...
There is currently a high demand for theoretical predictions for processes at next-to-next-to-leadin...
We examine the relationship between three approaches (Hadamard, DeWitt-Schwinger and adiabatic) to t...
The exact renormalization group (ERG) is formulated implementing the decimation of degrees of freedo...
We explore quantum field theories with fractional d'Alembertian $\Box^\gamma$. Both a scalar field t...
We discuss some higher-loop studies of renormalization-group flows and fixed points in various quant...
In this work we develop a re-formulation of quantum field theory through the more general weighted L...
We propose a new scheme to regularize the stress-energy tensor and the two-point function of free qu...
Using methods of microlocal analysis, we prove that the regularization of divergent amplitudes stays...
A Lorentz and gauge symmetry preserving regularization method is discussed in four dimension based o...
In the past few years a new method of regularization, called operator regularization (o.r.), has bee...