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Partitioned Tensor Factorizations for Learning Mixed Membership Models

机译:用于学习混合成员模型的分区张量分解

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We present an efficient algorithm for learning mixed membership models when the number of variables p is much larger than the number of hidden components k. This algorithm reduces the computational complexity of state-of-the-art tensor methods, which require decomposing an $O(p^3)$ tensor, to factorizing $O(p/k)$ sub-tensors each of size $O(k^3)$. In addition, we address the issue of negative entries in the empirical method of moments based estimators. We provide sufficient conditions under which our approach has provable guarantees. Our approach obtains competitive empirical results on both simulated and real data.
机译:当变量p的数量远大于隐藏分量k的数量时,我们提出了一种学习混合成员模型的有效算法。此算法降低了需要分解$ O(p ^ 3)$张量的最新张量方法的计算复杂度,从而分解了每个大小为$ O($ O(p / k)$的子张量k ^ 3)$。此外,我们在基于矩的估计量的经验方法中解决了否定项的问题。我们提供了充分的条件,使我们的方法具有可证明的保证。我们的方法在模拟和真实数据上都获得了有竞争力的经验结果。

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