美国布鲁克林布什威克注射吸毒者传染病传播的地形和历史因素。

Kirk Dombrowski, Richard Curtis, Samuel Friedman, Bilal Khan
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摘要

最近,物理学家对社会网络和疾病传播因素的兴趣引发了对性网络中度分布拓扑结构的争论。社会网络研究人员对 "无标度 "的巴拉巴西-阿尔伯特方法提出了批评,并在很大程度上否定了作为该模型基础的优先依附和 "富者愈富 "的假设。相反,对性网络的研究指出了同质性和当地性规范在决定程度分布,进而决定疾病传播阈值方面的重要性。然而,注射吸毒者(IDU)网络拓扑结构可能不同于新兴的性网络模型。对纽约布鲁克林注射吸毒者网络的度分布分析表明,该网络的拓扑结构不同于性网络中讨论的生成树配置,而是以相对较短的周期和高并发性为特征。我们的研究结果表明,IDU 网络在某些方面确实符合 "无标度 "拓扑结构,因此,尽管传播阈值看似很低,但它可能是潜在感染的 "蓄水池"。
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Topological and Historical Considerations for Infectious Disease Transmission among Injecting Drug Users in Bushwick, Brooklyn (USA).

Recent interest by physicists in social networks and disease transmission factors has prompted debate over the topology of degree distributions in sexual networks. Social network researchers have been critical of "scale-free" Barabasi-Albert approaches, and largely rejected the preferential attachment, "rich-get-richer" assumptions that underlie that model. Instead, research on sexual networks has pointed to the importance of homophily and local sexual norms in dictating degree distributions, and thus disease transmission thresholds. Injecting Drug User (IDU) network topologies may differ from the emerging models of sexual networks, however. Degree distribution analysis of a Brooklyn, NY, IDU network indicates a different topology than the spanning tree configurations discussed for sexual networks, instead featuring comparatively short cycles and high concurrency. Our findings suggest that IDU networks do in some ways conform to a "scale-free" topology, and thus may represent "reservoirs" of potential infection despite seemingly low transmission thresholds.

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