Preservation of network Degree Distributions from non-uniform failures
Brian Karrer, Gourab Ghoshal

TL;DR
This paper investigates methods to maintain the degree distribution of evolving networks under non-uniform failures by introducing new nodes and tailored attachment schemes, combining analytical and simulation approaches.
Contribution
It presents novel strategies for preserving network degree distributions during non-uniform failures, addressing a gap in existing research on dynamic network robustness.
Findings
Exact degree distribution can be preserved under various attack scenarios.
Tailored node attachment schemes effectively counteract non-uniform failures.
Analytical and simulation results validate the proposed preservation methods.
Abstract
There has been a considerable amount of interest in recent years on the robustness of networks to failures. Many previous studies have concentrated on the effects of node and edge removals on the connectivity structure of a static network; the networks are considered to be static in the sense that no compensatory measures are allowed for recovery of the original structure. Real world networks such as the world wide web, however, are not static and experience a considerable amount of turnover, where nodes and edges are both added and deleted. Considering degree-based node removals, we examine the possibility of preserving networks from these types of disruptions. We recover the original degree distribution by allowing the network to react to the attack by introducing new nodes and attaching their edges via specially tailored schemes. We focus particularly on the case of non-uniform…
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