Author

Darya Melnyk

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Preprint Sep 2026

Faster Convergence of Multidimensional Approximate Agreement via Smallest Enclosing Balls

This work considers the multidimensional approximate agreement problem. In this problem, $n$ parties in a distributed system, up to $t$ of which may be corrupted by a Byzantine adversary, need to output vectors that are close to each other and that lie inside the convex hull of all non-corrupted input vectors. We assum...

Darya Melnyk · 2 citations

Demand-Aware Small-World Networks on 1 Clustered Demands

This paper extends the Kleinberg graph model, by allowing the nodes to choose the distribution of long-range links according to the traffic demand, and shows that demand-aware small-world graphs can significantly outperform their demand-oblivious counterparts.

C. Avin, Robert Elsässer, Germany TU Berlin et al. · 0 citations