AbstractWe propose a version of the 2D Regge calculus, in which the areas of all triangles are equal to each other. In this discretization Lund–Regge measure over link lengths is simplified considerably. Contrary to the usual Regge models with Lund–Regge measure, where this measure is nonlocal and rather complicated, the models based on our approach can be investigated using the numerical simulations in a rather simple way
In this paper we suggest gauge invariant discretization of Poincare quantum gravity. We generalize R...
We introduce the basic elements of SO(n)-local theory of Regge Calculus. A first order formalism, in...
AbstractThe problem of fixing measure in the path integral for the Regge-discretised gravity is cons...
We propose a version of the 2D Regge calculus obtained by requiring that areas of all triangles are ...
AbstractWe propose a version of the 2D Regge calculus, in which the areas of all triangles are equal...
Abstract. For most measures in two-dimensional quantum Regge calculus proposed in the literature we ...
A path integral measure for gravity should also preserve the fundamental symmetry of general relativ...
Regge calculus is considered as a particular case of the more general system where the linklengths o...
AbstractRegge calculus is considered as a particular case of the more general system where the linkl...
Regge calculus configuration superspace can be embedded into a more general superspace where the len...
We consider the possibility to use the areas of two-simplexes, instead of lengths of edges, as the d...
We define a simplified version of Regge quantum gravity where the link lengths can take on only two ...
We apply the ``consistent discretization'' technique to the Regge action for (Euclidean and Lorentzi...
In Regge calculus space time is usually approximated by a triangulation with flat simplices. We pres...
43 pages, typos corrected, version accepted by Nucl.Phys.BInternational audienceThe relation between...
In this paper we suggest gauge invariant discretization of Poincare quantum gravity. We generalize R...
We introduce the basic elements of SO(n)-local theory of Regge Calculus. A first order formalism, in...
AbstractThe problem of fixing measure in the path integral for the Regge-discretised gravity is cons...
We propose a version of the 2D Regge calculus obtained by requiring that areas of all triangles are ...
AbstractWe propose a version of the 2D Regge calculus, in which the areas of all triangles are equal...
Abstract. For most measures in two-dimensional quantum Regge calculus proposed in the literature we ...
A path integral measure for gravity should also preserve the fundamental symmetry of general relativ...
Regge calculus is considered as a particular case of the more general system where the linklengths o...
AbstractRegge calculus is considered as a particular case of the more general system where the linkl...
Regge calculus configuration superspace can be embedded into a more general superspace where the len...
We consider the possibility to use the areas of two-simplexes, instead of lengths of edges, as the d...
We define a simplified version of Regge quantum gravity where the link lengths can take on only two ...
We apply the ``consistent discretization'' technique to the Regge action for (Euclidean and Lorentzi...
In Regge calculus space time is usually approximated by a triangulation with flat simplices. We pres...
43 pages, typos corrected, version accepted by Nucl.Phys.BInternational audienceThe relation between...
In this paper we suggest gauge invariant discretization of Poincare quantum gravity. We generalize R...
We introduce the basic elements of SO(n)-local theory of Regge Calculus. A first order formalism, in...
AbstractThe problem of fixing measure in the path integral for the Regge-discretised gravity is cons...