Self-dual non-Abelian image tensor multiplet in image dimensions Original Research Article

We present a self-dual non-Abelian image supersymmetric tensor multiplet in image space–time dimensions. Our system has three on-shell multiplets: (i) The usual non-Abelian Yang–Mills multiplet image, (ii) a non-Abelian tensor multiplet image, and (iii) an extra compensator vector multiplet image. Here the index I is for the adjoint representation of a non-Abelian gauge group. The duality symmetry relations are image, image, and image, where G and H are respectively the field strengths of B and C. The usual problem with the coupling of the non-Abelian tensor is avoided by non-trivial Chern–Simons terms in the field strengths image and image. For an independent confirmation, we re-formulate the component results in superspace. As applications of embedding integrable systems, we show how the image, image and image, image flows of generalized Korteweg–de Vries equations are embedded into our system.