symmetry and QCD: finite temperature and density.
A continuity argument for a semilinear Skyrme model.
A gauge-field approach to 3- and 4-manifold invariants
An approach to construction of topological invariants of the Reshetikhin-Turaev-Witten type of 3- and 4-dimensional manifolds in the framework of SU(2) Chern-Simons gauge theory and its hidden (quantum) gauge symmetry is presented.
A model of gauge theory with invariant variables.
A note on trignometric sums arising in gauge theory.
An axiomatic approach to Quantum Gauge Field Theory
In the present article we display a new constructive quantum field theory approach to quantum gauge field theory, utilizing the recent progress in the integration theory on the moduli space of generalized connections modulo gauge transformations. That is, we propose a new set of Osterwalder Schrader like axioms for the characteristic functional of a measure on the space of generalized connections modulo gauge transformations rather than for the associated Schwinger distributions. We show non-triviality...
Analysis in complex quaternions and its connections with mathematical physics
Asymptotic behaviour of SU (2) monopole metric.
Bianchi identities, Yang-Mills and Higgs field produced on -deformed bundle.
Bohm Aharonov effects for bounded states in the case of systems
Boundary value problem for . I: Existence and uniqueness.
BRST charge and Poisson algebras.
C. N. Yang a současná matematika
Charged fields, Higgs phenomenon and confinement. Lesson from soluble models
Charges in gauge theories.
Chern-Simons terms as an example of the relations between mathematics and physics
Classical limit of a quantum particle in an external Yang-Mills field
Comment choisir une connexion au hasard ?
Complex Ginzburg-Landau equations in high dimensions and codimension two area minimizing currents
There is an obvious topological obstruction for a finite energy unimodular harmonic extension of a -valued function defined on the boundary of a bounded regular domain of . When such extensions do not exist, we use the Ginzburg-Landau relaxation procedure. We prove that, up to a subsequence, a sequence of Ginzburg-Landau minimizers, as the coupling parameter tends to infinity, converges to a unimodular harmonic map away from a codimension-2 minimal current minimizing the area within the homology...
Connection space approach to ambiguities of gauge theories.