We present an efficient, covariant, graph-based method to integrate superfields over fermionic spaces of high dimensionality. We illustrate this method with the computation of the most general sixteen-dimensional Majorana-Weyl integral in ten dimensions. Our method has applications to the construction of higher-derivative supergravity actions as well as the computation of string and membrane vertex operator correlators
Integral invariants in maximally supersymmetric Yang-Mills theories are discussed in spacetime dimen...
We introduce new techniques for calculations in Gauge theories with extended supersymmetry. We are w...
Supergravities in four and higher dimensions are reviewed. We discuss the action and its local symme...
We present an efficient, covariant, graph-based method to integrate superfields over fermionic space...
Using N=1 superspace techniques in four dimensions we show how to perturbatively compute the superpo...
Making use of integral forms and superfield techniques we propose supersymmetric extensions of the m...
The N = 1 superfield formalism in four-dimensions is well formulated and understood, yet there remai...
We use the superspace formulation of supergravity in eleven and ten dimensions to compute fermion co...
High order derivative terms in eleven dimensional supergravity are a powerful tool to probe the micr...
We develop classical globally supersymmetric theories. As much as possible, we treat various dimensi...
In these two lectures, delivered at the XXXVII Karpacz Winter School, February 2001, I review some a...
We provide a unified description of the three covariant superspace approaches to ${\cal N}=2$ confor...
Higher-derivative terms in the string and M-theory effective actions are strongly constrained by sup...
We show that the exisiting supergravity theories in ten dimensions can be extended with extra gauge ...
By extending Feynman's path integral calculus to fields which respect orbifold boundary conditions w...
Integral invariants in maximally supersymmetric Yang-Mills theories are discussed in spacetime dimen...
We introduce new techniques for calculations in Gauge theories with extended supersymmetry. We are w...
Supergravities in four and higher dimensions are reviewed. We discuss the action and its local symme...
We present an efficient, covariant, graph-based method to integrate superfields over fermionic space...
Using N=1 superspace techniques in four dimensions we show how to perturbatively compute the superpo...
Making use of integral forms and superfield techniques we propose supersymmetric extensions of the m...
The N = 1 superfield formalism in four-dimensions is well formulated and understood, yet there remai...
We use the superspace formulation of supergravity in eleven and ten dimensions to compute fermion co...
High order derivative terms in eleven dimensional supergravity are a powerful tool to probe the micr...
We develop classical globally supersymmetric theories. As much as possible, we treat various dimensi...
In these two lectures, delivered at the XXXVII Karpacz Winter School, February 2001, I review some a...
We provide a unified description of the three covariant superspace approaches to ${\cal N}=2$ confor...
Higher-derivative terms in the string and M-theory effective actions are strongly constrained by sup...
We show that the exisiting supergravity theories in ten dimensions can be extended with extra gauge ...
By extending Feynman's path integral calculus to fields which respect orbifold boundary conditions w...
Integral invariants in maximally supersymmetric Yang-Mills theories are discussed in spacetime dimen...
We introduce new techniques for calculations in Gauge theories with extended supersymmetry. We are w...
Supergravities in four and higher dimensions are reviewed. We discuss the action and its local symme...