Results 111 to 120 of about 3,294 (151)
Pure spinor superspace action for D = 6, N = 1 super-Yang-Mills theory
A Batalin-Vilkovisky action for D = 6, N = 1 super-Yang-Mills theory, including coupling to hypermultiplets, is given. The formalism involves pure spinor superfields.
Martin Cederwall
doaj +1 more source
We introduce a new class of models for interacting particles. Our construction is based on Jacobians for the radial coordinates on certain superspaces. The resulting models contain two parameters determining the strengths of the interactions.
Abramowitz M +20 more
core +2 more sources
All (4,0): Sigma models with (4,0) off-shell supersymmetry
Off-shell (4, 0) supermultiplets in 2-dimensions are formulated. These are used to construct sigma models whose target spaces are vector bundles over manifolds that are hyperkähler with torsion.
Chris Hull, Ulf Lindström
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On AdS4 superspace and supergravity
In the N = 1 superspace, AdS4 supersymmetry is realized as the non-linear super coordinate transformations. The fermionic coordinates form a faithful non-linear representation of supersymmetry on their own.
Chen-Xu Han, Zhao-Long Wang, Yi Yan
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A supersymmetric string model in the D=11 superspace maximally extended by antisymmetric tensor bosonic coordinates, $\Sigma^{(528|32)}$, is proposed. It possesses 30 $\kappa$-symmetries and 32 target space supersymmetries.
A. Dasgupta +89 more
core +1 more source
A novel subspace outlier detection method by entropy-based clustering algorithm. [PDF]
Zuo Z, Li Z, Cheng P, Zhao J.
europepmc +1 more source
Harmonic superspaces from superstrings
14 pp ...
GRASSI, PIETRO, P. VAN NIEUWENHUIZEN
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Topological couplings in higher derivative extensions of supersymmetric three-form gauge theories
We consider a topological coupling between a pseudo-scalar field and a 3- form gauge field in N = 1 $$ \mathcal{N}=1 $$ supersymmetric higher derivative 3-form gauge theories in four spacetime dimensions. We show that ghost/tachyon-free higher derivative
Muneto Nitta, Ryo Yokokura
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We consider a four dimensional generalized Wess-Zumino model formulated in terms of an arbitrary Kähler potential KΦΦ¯ $$ \mathcal{K}\left(\varPhi, \overline{\varPhi}\right) $$ and an arbitrary chiral superpotential WΦ $$ \mathcal{W}\left(\varPhi \right)
I. L. Buchbinder +2 more
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Symmetries of Curved Superspace [PDF]
21 pages; V2: references and comments added, published ...
openaire +3 more sources

