N=4, d=1 tensor multiplet and hyper-Kahler sigma-models

Abstract

We demonstrate how hyper-Kahler manifolds arise from a sigma-model action for N=4, d=1 tensor supermultiplet after dualization of the auxiliary bosonic component into a physical bosonic one.

5 pages, v2: typos corrected, formula (22) corrected

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• Gauging N=4 supersymmetric mechanics II: (1,4,3) models from the (4,4,0) ones
• Multi-center MICZ-Kepler system, supersymmetry and integrability
• The Common Origin of Linear and Nonlinear Chiral Multiplets in N=4 Mechanics
• N=4 Supersymmetric MICZ-Kepler systems on S3
• Three dimensional N=4 supersymmetric mechanics with Wu-Yang monopole
• Geometry of N=4, d=1 nonlinear supermultiplet
• Superfield Formulation of Nonlinear N=4 Supermultiplets
• A new N = 8 nonlinear supermultiplet
• Supersymmetric Extension of Hopf Maps: N=4 sigma-models and the S^3 -> S^2 Fibration
• Generic N=4 supersymmetric hyper-Kähler sigma models in D=1
• $\mathcal{N}=4$ Supersymmetric $d=1$ Sigma Models on Group Manifolds
• N=8 supersymmetric mechanics on the sphere S^3
• N=4, d=1 Supersymmetric Hyper-Kaehler Sigma Models with Isospin Variables
• N=4, d=3 nonlinear electrodynamics
• $\mathcal{N}=2$ Supersymmetry with Central Charge: A Twofold Implementation
• Universal Superfield Action for $N=8\to N=4$ Partial Breaking of Global Supersymmetry in D=1