\({\mathcal N}=4\) superconformal n-particle mechanics via superspace
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Publication:992459
DOI10.1016/j.nuclphysb.2009.03.001zbMath1194.81222arXiv0812.5062OpenAlexW2102648046MaRDI QIDQ992459
Kirill Polovnikov, Olaf Lechtenfeld, Sergey Krivonos
Publication date: 13 September 2010
Published in: Nuclear Physics. B (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/0812.5062
Two-dimensional field theories, conformal field theories, etc. in quantum mechanics (81T40) Supersymmetric field theories in quantum mechanics (81T60) Functional analysis on superspaces (supermanifolds) or graded spaces (46S60)
Related Items (11)
Nonlinear supersymmetry in the quantum Calogero model ⋮ Superconformal \(SU(1, 1|n)\) mechanics ⋮ New realizations of the supergroup \(D(2,1;\alpha)\) in \(\mathcal N=4\) superconformal mechanics ⋮ Quantum SU\((2 | 1)\) supersymmetric Calogero-Moser spinning systems ⋮ Many-particle mechanics with \(D(2, 1; {\alpha})\) superconformal symmetry ⋮ Super 0-brane action on the coset space of \(D(2, 1; \alpha)\) supergroup ⋮ Supersymmetric V-systems ⋮ Extended supersymmetric Calogero model ⋮ Higher-derivative mechanics with N=2l-conformal Galilei supersymmetry ⋮ Hidden symmetries of integrable conformal mechanical systems ⋮ Generating all 36,864 four-color adinkras via signed permutations and organizing into \(\ell\)- and \(\widetilde{\ell}\)-equivalence classes
Cites Work
- Gauging \(\mathcal N=4\) supersymmetric mechanics. II: (1,4,3) models from the (4,4,0) ones
- \(N=4\) supersymmetric 3-particles Calogero model
- Deformations of the root systems and new solutions to generalised WDVV equations
- (Super)conformal many-body quantum mechanics with extended supersymmetry
- GAUGED N = 4 SUPERSYMMETRIC MECHANICS WITH SPIN SUPERMULTIPLETS
- Geometric superfield approach to superconformal mechanics
- Supersymmetric Mechanics in Superspace
- On the geometry of V-systems
- N = 4, d = 1 supermultiplets from nonlinear realizations of D (2, 1; )
- Solutions of WDVV Equations in Seiberg-Witten Theory from Root Systems
- Locus configurations and \(\lor{}\)-systems\(^{\star{}}\)
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