Adding attributes for nodes to network embedding helps to improve the ability of the learned joint representation to depict features from topology and attributes simultaneously. Recent research on the joint embedding has exhibited a promising performance on a variety of tasks by jointly embedding the two spaces. However, due to the indispensable requirement of globality based information, present approaches contain a flaw of in-scalability. Here we propose \emph{SANE}, a scalable attribute-aware network embedding algorithm with locality, to learn the joint representation from topology and attributes. By enforcing the alignment of a local linear relationship between each node and its K-nearest neighbors in topology and attribute space, the joint embedding representations are more informative comparing with a single representation from topology or attributes alone. And we argue that the locality in \emph{SANE} is the key to learning the joint representation at scale. By using several real-world networks from diverse domains, We demonstrate the efficacy of \emph{SANE} in performance and scalability aspect. Overall, for performance on label classification, SANE successfully reaches up to the highest F1-score on most datasets, and even closer to the baseline method that needs label information as extra inputs, compared with other state-of-the-art joint representation algorithms. What's more, \emph{SANE} has an up to 71.4\% performance gain compared with the single topology-based algorithm. For scalability, we have demonstrated the linearly time complexity of \emph{SANE}. In addition, we intuitively observe that when the network size scales to 100,000 nodes, the "learning joint embedding" step of \emph{SANE} only takes $\approx10$ seconds.
翻译:对网络嵌入的节点添加属性 { 节点 { SANE} 表示可以缩放的属性网络向地点嵌入算法, 从地形和属性中学习。 最近关于联合嵌入的研究表明,通过联合嵌入两个空格,在各种任务上表现良好。 但是,由于基于全球的信息的不可或缺的要求, 目前的方法含有一个缩放性缺陷。 我们在这里建议 \ emph{ SANE}, 一个可缩放性属性网络向地点嵌入算法, 从地形和属性中学习联合代表制。 通过在表层和属性中加强每个节点与其最接近的 K 相邻处之间的本地线性关系的一致性, 联合嵌入的演示比仅从表层或属性的单一代表更富有信息。 我们说,\ emph{ { SANE\ph} 中的位置是学习缩放性联合代表制的关键。 通过使用多个来自不同域的真实世界的网络, 我们只能从功能和缩放性能向基底的缩度学习。 。 从总体来说, SANEO 和直径直径直径直径直径直径直径直到最接近直线性 的算值的缩缩缩缩缩缩缩缩缩缩缩缩缩缩缩到比比比比 F1- 。