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Creators/Authors contains: "Mishura, Teddy"

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  1. ; (, The Electronic Journal of Combinatorics)
    This paper investigates the Robinson graphon completion/recovery problem within the class of $L^p$-graphons, focusing on the range $$5 5$, any $L^p$-graphon $$w$$ can be approximated by a Robinson graphon, with error of the approximation bounded in terms of $$\Lambda(w)$$. When viewing $$w$$ as a noisy version of a Robinson graphon, our method provides a concrete recipe for recovering a cut-norm approximation of a noiseless $$w$$. Given that any symmetric matrix is a special type of graphon, our results can be applicable to symmetric matrices of any size. Our work extends and improves previous results, where a similar question for the special case of $$L^\infty$$-graphons was answered. 
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