IEEE Trans Cybern. 2015 Nov;45(11):2599-611. doi: 10.1109/TCYB.2014.2377123.
This paper is about fully-distributed support vector machine (SVM) learning over wireless sensor networks. With the concept of the geometric SVM, we propose to gossip the set of extreme points of the convex hull of local data set with neighboring nodes. It has the advantages of a simple communication mechanism and finite-time convergence to a common global solution. Furthermore, we analyze the scalability with respect to the amount of exchanged information and convergence time, with a specific emphasis on the small-world phenomenon. First, with the proposed naive convex hull algorithm, the message length remains bounded as the number of nodes increases. Second, by utilizing a small-world network, we have an opportunity to drastically improve the convergence performance with only a small increase in power consumption. These properties offer a great advantage when dealing with a large-scale network. Simulation and experimental results support the feasibility and effectiveness of the proposed gossip-based process and the analysis.
这篇论文是关于在无线传感器网络上进行完全分布式支持向量机(SVM)学习的。利用几何 SVM 的概念,我们提出通过与相邻节点进行通信来传播局部数据集凸包的极值集合。该方法具有通信机制简单和有限时间收敛到公共全局解的优点。此外,我们分析了与所交换信息量和收敛时间相关的可扩展性,特别强调了小世界现象。首先,使用所提出的朴素凸包算法,当节点数量增加时,消息长度保持有界。其次,通过利用小世界网络,我们有机会通过仅增加少量功耗来显著提高收敛性能。当处理大规模网络时,这些特性具有很大的优势。仿真和实验结果支持所提出的基于八卦的过程和分析的可行性和有效性。