基于平衡分层K均值的正交无监督大型图嵌入降维算法

ORTHOGONAL UNSUPERVISED LARGE GRAPH EMBEDDING DIMENSION REDUCTION ALGORITHM BASED ON BALANCED HIERARCHICAL K-MEANS

  • 摘要: 为了降低大规模数据集降维的计算代价,提出一种基于平衡分层K均值的正交无监督图嵌入降维方法。该文给出局部保持投影和谱回归等价的充分必要条件;基于平衡分层K-means的锚生成策略,构建加快局部保持投影求解过程的特殊相似矩阵;再结合正交约束,提出正交化无监督大型图嵌入降维方法;在几种公开数据集上进行扩展实验,结果表明提出的方法能够对大规模数据集实现高效快速的降维。

     

    Abstract: In order to reduce the computational cost of dimensionality reduction of large-scale data sets, an orthogonal unsupervised graph embedding dimensionality reduction algorithm based on balanced hierarchical K-means is proposed. The necessary and sufficient conditions for locally preserving the equivalence of projection and spectral regression were obtained. An anchor generation strategy based on balanced hierarchical K-means was put forward, and a special similarity matrix was constructed to accelerate the process of local preserving projection. Combined with the orthogonal constraints, an orthogonal unsupervised large-scale graph embedding dimension reduction method is proposed. Experiments on several public data sets show that the proposed method can achieve efficient and fast dimensionality reduction for large-scale data sets.

     

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