Abstract
We study correlation functions in the one-dimensional mathcal{N}=2 supersymmetric SYK model. The leading order 4-point correlation functions are computed by summing over ladder diagrams expanded in a suitable basis of conformal eigenfunctions. A novelty of the mathcal{N}=2 model is that both symmetric and antisymmetric eigenfunctions are required. Although we use a component formalism, we verify that the operator spectrum and 4-point functions are consistent with mathcal{N}=2 supersymmetry. We also confirm the maximally chaotic behavior of this model and comment briefly on its 6-point functions.
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