Results 71 to 80 of about 3,762 (206)
Supertwistor realisations of AdS superspaces
We propose supertwistor realisations of (p, q) anti-de Sitter (AdS) superspaces in three dimensions and $${\mathcal {N}}$$ N -extended AdS superspaces in four dimensions.
Sergei M. Kuzenko +1 more
doaj +1 more source
Superforms in six-dimensional superspace [PDF]
We investigate the complex of differential forms in curved, six-dimensional, N = (1,0) superspace. The superconformal group acts on this complex by super-Weyl transformations.
Arias, Cesar +8 more
core +1 more source
Dunkl-Poisson Equation and Related Equations in Superspace
In this paper, we investigate the Almansi expansion for solutions of Dunkl-polyharmonic equations by the 0-normalized system for the Dunkl-Laplace operator in superspace.
Hong Fen Yuan, Valery V. Karachik
doaj +1 more source
Projective Superspace Varieties, Superspace Quadrics and Non-Splitting
This article is a continuation of a previous article which concerned the splitting problem for subspaces of superspaces. We begin with a general account of projective superspaces. Subsequently, we specialise to subvarieties of "positive" projective superspaces.
openaire +2 more sources
Superspace description of wagnerite-group minerals (Mg,Fe,Mn) 2 (PO 4 )(F,OH) [PDF]
Reinvestigation of more than 40 samples of minerals belonging to the wagnerite group (Mg, Fe, Mn)2(PO4)(F,OH) from diverse geological environments worldwide, using single-crystal X-ray diffraction analysis, showed that most crystals have incommensurate ...
Lazic, B. +11 more
core +2 more sources
Orthogonality of Jack polynomials in superspace [PDF]
Luc Lapointe. Instituto de Matemática y Física, Universidad de Talca, Casilla 747, Talca, Chile.Jack polynomials in superspace, orthogonal with respect to a “combinatorial” scalar product, are constructed.
Lapointe, L. +5 more
core +1 more source
Fermions and supersymmetry in neural network field theories
We introduce fermionic neural network field theories via Grassmann-valued neural networks. Free theories are obtained by a generalization of the Central Limit Theorem to Grassmann variables.
Samuel Frank +3 more
doaj +1 more source
Jack Polynomials in Superspace [PDF]
This work initiates the study of {\it orthogonal} symmetric polynomials in superspace. Here we present two approaches leading to a family of orthogonal polynomials in superspace that generalize the Jack polynomials. The first approach relies on previous work by the authors in which eigenfunctions of the supersymmetric extension of the trigonometric ...
Desrosiers, P. +2 more
openaire +2 more sources
Superspace BRST/BV Operators of Superfield Gauge Theories
We consider the superspace BRST and BV description of 4D,N=1 super-Maxwell theory and its non-abelian generalization Super Yang–Mills. By fermionizing the superspace gauge transformation of the gauge superfields, we define the nilpotent superspace ...
Konstantinos Koutrolikos +2 more
core +1 more source
Abstract In this article I consider type II superstring in the pure spinor formulation with constant background fields in the context of T‐dualization. First, I prove that bosonic and fermionic T‐dualization commute using already known T‐dual transformation laws for bosonic and fermionic T‐dualization.
B. Nikolić
wiley +1 more source

