We consider a scalar $\phi^4$ theory on canonically deformed Euclidean space in 4 dimensions with an additional oscillator potential. This model is known to be renormalisable. An exterior gauge field is coupled in a gauge invariant manner to the scalar field. We extract the dynamics for the gauge field from the divergent terms of the 1-loop effective action using a matrix basis and propose an action for the noncommutative gauge theory, which is a candidate for a renormalisable model
We report on the nonlocal gauge invariant operator of dimension two, F 1/D^2 F. We are able to local...
We study pure noncommutative U(1) gauge theory representing its one-loop effective action in terms o...
Nowadays, noncommutative geometry is a growing domain of mathematics, which can appear as a promisin...
We consider an external gauge potential minimally coupled to a renormalisable scalar theory on 4-dim...
© 2005 Elsevier B.V. All rights reserved. V.G. wishes to acknowledge the hospitality of the Departme...
We consider an external gauge potential minimally coupled to a renormalisable scalar theory on 4-dim...
Very high energy physics needs a coherent description of the four fundamental forces. Non-commutativ...
Thèse effectuée en cotutelle au Département de Mathématique de l'Université de Münster (Allemagne)No...
AbstractA new non-commutative model invariant with respect to U(1) gauge group is proposed. The mode...
Field theories on deformed spaces suffer from the IR/UV mixing and renormalization is generically sp...
Constructing renormalizable models on non-commutative spaces constitutes a big challenge. Only few e...
We give a simple and elegant proof of the Equivalence Theorem, stating that two field theories relat...
We present numerical results for U(1) gauge theory in 2d and 4d spaces involving a non-commutative p...
AbstractWe consider noncommutative gauge theory defined by means of Seiberg–Witten maps for an arbit...
An exact renormalization group for theories of a scalar chiral superfield is formulated, directly in...
We report on the nonlocal gauge invariant operator of dimension two, F 1/D^2 F. We are able to local...
We study pure noncommutative U(1) gauge theory representing its one-loop effective action in terms o...
Nowadays, noncommutative geometry is a growing domain of mathematics, which can appear as a promisin...
We consider an external gauge potential minimally coupled to a renormalisable scalar theory on 4-dim...
© 2005 Elsevier B.V. All rights reserved. V.G. wishes to acknowledge the hospitality of the Departme...
We consider an external gauge potential minimally coupled to a renormalisable scalar theory on 4-dim...
Very high energy physics needs a coherent description of the four fundamental forces. Non-commutativ...
Thèse effectuée en cotutelle au Département de Mathématique de l'Université de Münster (Allemagne)No...
AbstractA new non-commutative model invariant with respect to U(1) gauge group is proposed. The mode...
Field theories on deformed spaces suffer from the IR/UV mixing and renormalization is generically sp...
Constructing renormalizable models on non-commutative spaces constitutes a big challenge. Only few e...
We give a simple and elegant proof of the Equivalence Theorem, stating that two field theories relat...
We present numerical results for U(1) gauge theory in 2d and 4d spaces involving a non-commutative p...
AbstractWe consider noncommutative gauge theory defined by means of Seiberg–Witten maps for an arbit...
An exact renormalization group for theories of a scalar chiral superfield is formulated, directly in...
We report on the nonlocal gauge invariant operator of dimension two, F 1/D^2 F. We are able to local...
We study pure noncommutative U(1) gauge theory representing its one-loop effective action in terms o...
Nowadays, noncommutative geometry is a growing domain of mathematics, which can appear as a promisin...