1992 Trieste Lectures on Topological Gauge Theory and Yang-Mills Theory
In these lecture notes we explain a connection between Yang-Mills theory on arbitrary Riemann surfaces and two types of topological
761 indexed results
In these lecture notes we explain a connection between Yang-Mills theory on arbitrary Riemann surfaces and two types of topological
The role of a physical phase space structure in a classical and quantum dynamics of gauge theories is emphasized. In
Contribution to the Proceedings of the International Congress of Mathematicians 1994. We review recent developments in the physics and mathematics
Abelian and center gauges are considered in continuum Yang-Mills theory in order to detect the magnetic monopole and center vortex
For the SU(N) invariant supersymmetric matrix model related to membranes in 4 space-time dimensions we argue that <Psi,chi> = 0
We study quantized Yang-Mills theory with massive vector fields in the framework of causal perturbation theory. The most general form
We categorize the global structure of spherically symmetric static solutions of Einstein SU(2) Yang Mills equations with positive cosmological constant
The Discrete Light-Cone Quantization (DLCQ) of a supersymmetric gauge theory in 1+1 dimensions is discussed, with particular attention given to
We derive a non-local four-fermi term with a linear potential from Yang-Mills Theory in a stochastic background. The stochastic background
We discuss within the weak-field approximation and the derivative expansion how the area law of the Wilson loop follows directly
AdS/CFT-correspondence establishes a relationship between supersymmetric gravity (SUGRA) on Anti-de-Sitter (AdS) space and supersymmetric Yang-Mills (SYM) theory which is conformaly
We find that Euclidian or Minkowski gravity in d dimensions can be formally expressed as the restriction to a slice
We demonstate the existence of a large $N$ phase transition with respect to the 't Hooft coupling in q-deformed Yang-Mills
We review a detailed investigation of the perturbative part of the low-energy effective action of N=2 supersymmetric Yang-Mills theory in
Studied are the moduli spaces of Yang-Mills connections on finitely generated projective modules associated with noncommutative flows. It is actually
We attempt to determine the partition function of ${\cal N}=4$ super Yang-Mills theory for $ADE$ gauge groups on $K3$ and
Lectures given at the First School on Field Theory and Gravitation, Vitória, Esp\'ırito Santo, Brazil, 15-19 April, 1997.
In the present paper we analyze algebraic structures arising in Yang-Mills theory. The paper should be considered as a part
I present a criterion for all-order finiteness in $N=1$ SYM theories. The structure of the supercurrent anomaly, the Callan-Symanzik equation
The classical Yang--Mills equations are analyzed within the geometrical framework of an effective gravity theory. Exact analytical solutions are derived
We study the classical dynamics of mechanical model obtained from the light-cone version of SU(2) Yang-Mills field theory under the
An analytical and inductive approach to hot SU(N) Yang-Mills dynamics is developed. For N=2,3 pressure and energy density are pointwise
In generalized Yang-Mills theories scalar fields can be gauged just as vector fields in a usual Yang-Mills theory, albeit it
The aim of this talk is to give a brief introduction to the problem of confinement in QCD and to