Abstract: The self-duality of chiral p-forms was originally investigated by Pasti, Sorokin and Tonin in a manifestly Lorentz covariant action with non-polynomial auxiliary fields. The investigation was then extended to other chiral p-form actions. In this paper we point out that the self-duality appears in a wider context of theoretical models that relate to chiral p-forms. We demonstrate this by considering the interacting model of Floreanini- Jackiw chiral bosons and gauge fields, the generalized chiral Schwinger model (GCSM) and the latter's gauge invariant formulation, and discover that the self-duality of the GCSM corresponds to the vector and axial vector current duality
We propose an extension of the Yang-Mills paradigm from Lie algebras to internal chiral superalgebra...
The existence of an interpolating master action does not guarantee the same spectrum for the interpo...
Underlying a general noncommutative algebra with both noncommutative coordinates and noncommutative ...
The self-duality of chiral p-forms was originally investigated by Pasti,Sorokin and Tonin in a manif...
We construct a Lorentz and generally covariant, polynomial action for free chiral p-forms, classical...
The duality symmetries of various chiral boson actions are investigated using D=2 and D=6 space-time...
We briefly review and critically compare three approaches to constructing Lagrangian theories of sel...
We construct a Lorentz covariant, polynomial action for free chiral $p-$forms, classically equivalen...
Two issues regarding the interactions of the chiral two-forms are reviewed. First, the problem of co...
We revisit the U(1) duality-invariant nonlinear models for N = 1 and N = 2 vector multiplets coupled...
We review self-duality of nonlinear electrodynamics and its extension to several Abelian gauge field...
One may write the Maxwell equations in terms of two gauge potentials, one electric and one magnetic,...
Recent results of A. Sen on quantum field theory models with self-dual field strengths use string fi...
Recent results of A. Sen on quantum field theory models with self-dual field strengths use string fi...
We review a recently developed covariant Lagrangian formulation for $p$--forms with (anti)self-dual ...
We propose an extension of the Yang-Mills paradigm from Lie algebras to internal chiral superalgebra...
The existence of an interpolating master action does not guarantee the same spectrum for the interpo...
Underlying a general noncommutative algebra with both noncommutative coordinates and noncommutative ...
The self-duality of chiral p-forms was originally investigated by Pasti,Sorokin and Tonin in a manif...
We construct a Lorentz and generally covariant, polynomial action for free chiral p-forms, classical...
The duality symmetries of various chiral boson actions are investigated using D=2 and D=6 space-time...
We briefly review and critically compare three approaches to constructing Lagrangian theories of sel...
We construct a Lorentz covariant, polynomial action for free chiral $p-$forms, classically equivalen...
Two issues regarding the interactions of the chiral two-forms are reviewed. First, the problem of co...
We revisit the U(1) duality-invariant nonlinear models for N = 1 and N = 2 vector multiplets coupled...
We review self-duality of nonlinear electrodynamics and its extension to several Abelian gauge field...
One may write the Maxwell equations in terms of two gauge potentials, one electric and one magnetic,...
Recent results of A. Sen on quantum field theory models with self-dual field strengths use string fi...
Recent results of A. Sen on quantum field theory models with self-dual field strengths use string fi...
We review a recently developed covariant Lagrangian formulation for $p$--forms with (anti)self-dual ...
We propose an extension of the Yang-Mills paradigm from Lie algebras to internal chiral superalgebra...
The existence of an interpolating master action does not guarantee the same spectrum for the interpo...
Underlying a general noncommutative algebra with both noncommutative coordinates and noncommutative ...