We study the dynamics of sigma models in arbitrary dimensions with purely Wess-Zumino-Witten actions (i.e. without kinetic terms), both from the lagrangian and hamiltonian point of view. These models have non-trivial gauge groups which contain the diffeomorphisms of space-time, as well as symmetry groups which in many cases turn out to be infinite dimensional. We give examples in 1, 2, 3 and 4 space-time dimensions
AbstractIn this paper, we discuss the generalizations of exact supersymmetries present in the supers...
The authors study finite action classical solutions of the Euclidean two-dimensional /b U/(/b N/) si...
We show that the infinite series in the classical action for non(anti)commutative N=2 sigma models i...
Supersymmetry of the Wess-Zumino (N=1, D=4) multiplet allows field equations that determine a larger...
This thesis considers one and two dimensional supersymmetric nonlinear sigma models. First there is ...
Nonlinear sigma models are studied in n space dimensions with values in a coset space G/H as infinit...
A detailed study is undertaken of quantized noncompact, nonlinear ${\rm SO}(1,N)$ sigma-models in tw...
We study (1+1)-dimensional non-linear sigma models whose target space is the flag manifold $U(N)\ov...
Witten's linear sigma model for ADHM instantons possesses a natural (0, 4) supersymmetry. We study g...
A class of two-dimensional scale invariant sigma-models on homogeneous spaces is presented. We discu...
The geometric properties of sigma models with target space a Jacobi manifold are investigated. In th...
Abstract The constrained Hamiltonian analysis of geometric actions is worked out before applying the...
The geometric properties of sigma models with target space a Jacobi manifold are investigated. In th...
A class of nonlinear sigma-models coupled to gravity is defined by identifying the coordinates of sp...
AbstractWe compute a time-dependent non-commutativity parameter in a model with a time-dependent bac...
AbstractIn this paper, we discuss the generalizations of exact supersymmetries present in the supers...
The authors study finite action classical solutions of the Euclidean two-dimensional /b U/(/b N/) si...
We show that the infinite series in the classical action for non(anti)commutative N=2 sigma models i...
Supersymmetry of the Wess-Zumino (N=1, D=4) multiplet allows field equations that determine a larger...
This thesis considers one and two dimensional supersymmetric nonlinear sigma models. First there is ...
Nonlinear sigma models are studied in n space dimensions with values in a coset space G/H as infinit...
A detailed study is undertaken of quantized noncompact, nonlinear ${\rm SO}(1,N)$ sigma-models in tw...
We study (1+1)-dimensional non-linear sigma models whose target space is the flag manifold $U(N)\ov...
Witten's linear sigma model for ADHM instantons possesses a natural (0, 4) supersymmetry. We study g...
A class of two-dimensional scale invariant sigma-models on homogeneous spaces is presented. We discu...
The geometric properties of sigma models with target space a Jacobi manifold are investigated. In th...
Abstract The constrained Hamiltonian analysis of geometric actions is worked out before applying the...
The geometric properties of sigma models with target space a Jacobi manifold are investigated. In th...
A class of nonlinear sigma-models coupled to gravity is defined by identifying the coordinates of sp...
AbstractWe compute a time-dependent non-commutativity parameter in a model with a time-dependent bac...
AbstractIn this paper, we discuss the generalizations of exact supersymmetries present in the supers...
The authors study finite action classical solutions of the Euclidean two-dimensional /b U/(/b N/) si...
We show that the infinite series in the classical action for non(anti)commutative N=2 sigma models i...