Abstract

We explore N = 2 chiral bosons in (2, 2), (2, 0), and (0, 2) superspaces. We start with a manifestly covariant (2, 2) description in the Ogievetsky-Sokatchev geometric approach and then, by fixing gauges with respect to local Siegel's transformations, obtain previously unknown (2, 0) and (0, 2) actions. The anomalous N = 2 Feigin-Fuchs term in a (2, 0) superfield form is presented. We introduce a Liouville representation for the Feigin-Fuchs term-modified N = 0, N = 1, and N = 2 chiral bosons, thus demonstrating the relevance of these systems to the two-dimensional (super)gravity and non-critical (super)string theories.

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