An edge-local differentially private algorithm counts arbitrary k-node graphlets with expected L2 error O(n^{k-1}), matching lower bounds for non-interactive methods and a Ω(n^{k-1.5}) bound for all methods.
[Yes, we outline the setting and the algorithm in Sections 2 and 3.] (b) An analysis of the properties and complexity (time, space, sample size) of any algorithm
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Counting Graphlets of Size $k$ under Local Differential Privacy
An edge-local differentially private algorithm counts arbitrary k-node graphlets with expected L2 error O(n^{k-1}), matching lower bounds for non-interactive methods and a Ω(n^{k-1.5}) bound for all methods.