Add to ORKGWe extend the BRS and anti-BRS symmetry to the two point space of Connes' non-commutative model building scheme. The constraint relations are derived and the quantum Lagrangian constructed. We find that the quantum Lagrangian can be written as a functional of the curvature for symmetric gauges with the BRS, anti-BRS auxiliary field finding a geometrical interepretation as the extension of the Higgs scalar
Non-commutative geometry (NCG) is a mathematical discipline developed in the 1990s by Alain Connes. ...
In the context of the spectral action and the noncommutative geometry approach to the standard model...
This article provides a basic introduction to some concepts of non-commutative geometry. The importa...
Connes’ non-commutative geometry (NCG) is a generalization of Riemannian geometry that is particular...
The fundamental concepts of Riemannian geometry, such as differential forms, vielbein, metric, conne...
We introduce a new formulation of non-commutative geometry (NCG): we explain its mathematical advant...
The quantum mechanical amplitudes for a free, non-relativistic particle moving on a finite-dimension...
Chiral perturbation lagrangian in the framework of non-commutative geometry is considered in full de...
This Thesis will focus on three different forays into particle physics using pure mathematics. Our ...
In a recent paper we have suggested that a formulation of quantum mechanics should exist, which does...
Motivated by the construction of spectral manifolds in noncommutative ge-ometry, we introduce a high...
Quantization of spontaneously broken gauge theory in noncommutative geometry(NCG) has been urged to ...
We write three particle models in terms of noncommutative gauge theory: the Glashow-Weinberg-Salam m...
In the context of the spectral action and the noncommutative geometry approach to the standard model...
The basic framework for a systematic construction of a quantum theory of Riemannian geometry was int...
Non-commutative geometry (NCG) is a mathematical discipline developed in the 1990s by Alain Connes. ...
In the context of the spectral action and the noncommutative geometry approach to the standard model...
This article provides a basic introduction to some concepts of non-commutative geometry. The importa...
Connes’ non-commutative geometry (NCG) is a generalization of Riemannian geometry that is particular...
The fundamental concepts of Riemannian geometry, such as differential forms, vielbein, metric, conne...
We introduce a new formulation of non-commutative geometry (NCG): we explain its mathematical advant...
The quantum mechanical amplitudes for a free, non-relativistic particle moving on a finite-dimension...
Chiral perturbation lagrangian in the framework of non-commutative geometry is considered in full de...
This Thesis will focus on three different forays into particle physics using pure mathematics. Our ...
In a recent paper we have suggested that a formulation of quantum mechanics should exist, which does...
Motivated by the construction of spectral manifolds in noncommutative ge-ometry, we introduce a high...
Quantization of spontaneously broken gauge theory in noncommutative geometry(NCG) has been urged to ...
We write three particle models in terms of noncommutative gauge theory: the Glashow-Weinberg-Salam m...
In the context of the spectral action and the noncommutative geometry approach to the standard model...
The basic framework for a systematic construction of a quantum theory of Riemannian geometry was int...
Non-commutative geometry (NCG) is a mathematical discipline developed in the 1990s by Alain Connes. ...
In the context of the spectral action and the noncommutative geometry approach to the standard model...
This article provides a basic introduction to some concepts of non-commutative geometry. The importa...