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Similar

P. Pasti, I. Samsonov, D. Sorokin, and M. Tonin, “BLG-motivated Lagrangian formulation for the chiral two-form gauge field in D=6 and M5-branes,” Phys.Rev. D80
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2009
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N. Lambert and C. Papageorgakis, “Nonabelian (2,0) Tensor Multiplets and 3-algebras,” JHEP 1008
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J. C. Baez and J. Huerta, “An Invitation to Higher Gauge Theory,” (2010), 10.1007/s10714-010-1070-9 , arXiv:1003.4485 [hep-th]
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I. A. Bandos, “Superembedding approach to Dp-branes, M-branes and multiple D(0)-brane systems,” Phys.Part.Nucl.Lett. 8
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2011
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N. Lambert, C. Papageorgakis, and M. Schmidt-Sommerfeld, “M5-Branes, D4-Branes and Quantum 5D super-Yang-Mills,” JHEP 1101

Then

N. Lambert and P. Richmond, “(2,0) Supersymmetry and the Light-Cone Description of M5-branes,” JHEP 1202
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N. Lambert, C. Papageorgakis, and M. Schmidt-Sommerfeld, “Deconstructing (2,0) Proposals,” (2012), arXiv:1212.3337 [hep-th]
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K.-W. Huang, “Non-Abelian Chiral 2-Form and M5-Branes,” (2012), arXiv:1206.3983 [hep-th]
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C.-S. Chu and S.-L. Ko, “Non-abelian Action for Multiple Five-Branes with Self-Dual Tensors,” JHEP 1205
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2012
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C.-S. Chu, S.-L. Ko, and P. Vanichchapongjaroen, “Non-Abelian Self-Dual String Solutions,” JHEP 1209

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2013

Duality-symmetric actions for non-Abelian tensor fields

Bandos, Igor, Samtleben, Henning, Sorokin, Dmitri

Understand

We construct the duality-symmetric actions for a large class of six-dimensional models describing hierarchies of non-Abelian scalar, vector and tensor fields related to each other by first-order (self-)duality equations that follow from these actions.

In particular, this construction provides a Lorentz invariant action for non-Abelian self-dual tensor fields.
The class of models includes the bosonic sectors of the 6d (1,0) superconformal models of interacting non-Abelian self-dual tensor, vector, and hypermultiplets.