A model of topological field theory is presented in which the vacuum coupling constants are topological invariants of the four-dimensional spacetime. Thus the coupling constants are theoretically computable, and they indicate the topological structure of our universe. © 2008 World Scientific Publishing Co. Pte. Ltd
By considering specific limits in the gauge coupling constant of pure Yang--Mills dynamics, it is sh...
Topological Yang-Mills theory with the Belavin-Polyakov-Schwarz-Tyupkin SU(2) instanton is solved co...
This paper discusses the relation between topological M-theory, self-dual Yang–Mills and general rel...
Recently, we have proposed models of topological field theory including gravity in Mod. Phys. Lett. ...
An ensemble of cosmological models based on generalized BF-theory is constructed where the role of v...
Certain topological invariants of the moduli space of gravitational instantons are defined and studi...
Topological Geometrodynamics (TGD) was born as a possible solution to the special-general relativit...
We study the role of geometrical and topological concepts in the recent developments of the-oretical...
This book belongs to a series of online books summarizing the recent state Topological Geometrodynam...
In this paper we consider a model for gravity in four-dimensional space-time originally proposed by ...
A new model in topological quantum computing, named Gravitational Topological Quantum Computing (GTQ...
We study the role of geometrical and topological concepts in the recent developments of theoretical ...
We begin with an overview of the important topological methods used in gauge theory. In the first ch...
I develop a formalism for solving topological field theories explicitly, in the case when the explic...
This monograph aims to provide a unified, geometrical foundation of gauge theories of elementary par...
By considering specific limits in the gauge coupling constant of pure Yang--Mills dynamics, it is sh...
Topological Yang-Mills theory with the Belavin-Polyakov-Schwarz-Tyupkin SU(2) instanton is solved co...
This paper discusses the relation between topological M-theory, self-dual Yang–Mills and general rel...
Recently, we have proposed models of topological field theory including gravity in Mod. Phys. Lett. ...
An ensemble of cosmological models based on generalized BF-theory is constructed where the role of v...
Certain topological invariants of the moduli space of gravitational instantons are defined and studi...
Topological Geometrodynamics (TGD) was born as a possible solution to the special-general relativit...
We study the role of geometrical and topological concepts in the recent developments of the-oretical...
This book belongs to a series of online books summarizing the recent state Topological Geometrodynam...
In this paper we consider a model for gravity in four-dimensional space-time originally proposed by ...
A new model in topological quantum computing, named Gravitational Topological Quantum Computing (GTQ...
We study the role of geometrical and topological concepts in the recent developments of theoretical ...
We begin with an overview of the important topological methods used in gauge theory. In the first ch...
I develop a formalism for solving topological field theories explicitly, in the case when the explic...
This monograph aims to provide a unified, geometrical foundation of gauge theories of elementary par...
By considering specific limits in the gauge coupling constant of pure Yang--Mills dynamics, it is sh...
Topological Yang-Mills theory with the Belavin-Polyakov-Schwarz-Tyupkin SU(2) instanton is solved co...
This paper discusses the relation between topological M-theory, self-dual Yang–Mills and general rel...