AbstractWe are solving for the case of flat superspace some homological problems that were formulated by Berkovits and Howe. (Our considerations can be applied also to the case of supertorus.) These problems arise in the attempt to construct integrals invariant with respect to supersymmetry. They appear also in other situations, in particular, in the pure spinor formalism in supergravity
In this talk, we review how the superspace formulation of maximallysupersymmetric field theories (in...
We use the non-minimal pure spinor formalism to compute in a super-Poincare covariant manner the fou...
In a series of recent papers, a harmonic and hypercomplex function theory in superspace has been est...
We are solving for the case of flat superspace some homological problems that were formulated by Ber...
The superform construction of supersymmetric invariants, which consists of integrating the top compo...
In this paper, the classical theory of spherical harmonics in Rm is extended to superspace using tec...
In this thesis, the theory of supermanifolds and more specifically of Lie supergroups will play a ce...
Superspace is an extension of ordinary space-time. Its points are labelled not only by commuting bos...
The thesis divides into three parts. The first is devoted to a careful study of very convenient supe...
By using integral forms we derive the superspace action of D = 3,N = 1 su- pergravity as an integral...
Among other things, the pure spinor formalism has been used to rederive some particular superstring ...
The action of Batalin-Vilkovisky Delta-operator on semidensities in an odd symplectic superspace is ...
A new formulation of theories of supergravity as theories satisfying a generalized Principle of Gene...
The study of spherical harmonics in superspace, introduced in (De Bie and Sommen 2007 J. Phys. A: Ma...
This Thesis consists of three parts. In the first part a theory of integration is constructed for su...
In this talk, we review how the superspace formulation of maximallysupersymmetric field theories (in...
We use the non-minimal pure spinor formalism to compute in a super-Poincare covariant manner the fou...
In a series of recent papers, a harmonic and hypercomplex function theory in superspace has been est...
We are solving for the case of flat superspace some homological problems that were formulated by Ber...
The superform construction of supersymmetric invariants, which consists of integrating the top compo...
In this paper, the classical theory of spherical harmonics in Rm is extended to superspace using tec...
In this thesis, the theory of supermanifolds and more specifically of Lie supergroups will play a ce...
Superspace is an extension of ordinary space-time. Its points are labelled not only by commuting bos...
The thesis divides into three parts. The first is devoted to a careful study of very convenient supe...
By using integral forms we derive the superspace action of D = 3,N = 1 su- pergravity as an integral...
Among other things, the pure spinor formalism has been used to rederive some particular superstring ...
The action of Batalin-Vilkovisky Delta-operator on semidensities in an odd symplectic superspace is ...
A new formulation of theories of supergravity as theories satisfying a generalized Principle of Gene...
The study of spherical harmonics in superspace, introduced in (De Bie and Sommen 2007 J. Phys. A: Ma...
This Thesis consists of three parts. In the first part a theory of integration is constructed for su...
In this talk, we review how the superspace formulation of maximallysupersymmetric field theories (in...
We use the non-minimal pure spinor formalism to compute in a super-Poincare covariant manner the fou...
In a series of recent papers, a harmonic and hypercomplex function theory in superspace has been est...