Abstract
The N = 2 super-Kac-Moody algebra is defined as the algebra corresponding to an N = 2 superloop group. Using the method of coadjoint orbits, which is explained, an action is derived which has the N = 2 super-Kac-Moody algebra as its Poisson bracket algebra and is invariant under the N = 2 superloop group. It is invariant under N = 2 superconformal transformations. This action is thus the generalization of the WZW model to (2,0) superspace. We study the relation to the known WZW model in (1,0) superspace after imposing a constraint on the (2,0) superfield.
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