A brief review of supersymmetric non-linear sigma models and generalized complex geometry

Ulf Lindström

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Continuing the idea of Part I, we deal with more involved pseudogroup of transformations $\bar{x} = ϕ (x)$ , $\bar{y} = L (x) y$ , $\bar{z} = M (x) z, ...$ applied to the first order differential equations including the underdetermined case (i.e. the Monge equation $y^{'} = f (x, y, z, z^{'})$ ) and certain differential equations with deviation (if $z = y (ξ (x))$ is substituted). Our aim is to determine complete families of invariants resolving the equivalence problem and to clarify the largest possible symmetries. Together with Part I, this article may be regarded as an introduction...

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