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Michael Werman

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4 papers
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4

ICML Conference 2013 Conference Paper

The Pairwise Piecewise-Linear Embedding for Efficient Non-Linear Classification

  • Ofir Pele
  • Ben Taskar
  • Amir Globerson
  • Michael Werman

Linear classiffers are much faster to learn and test than non-linear ones. On the other hand, non-linear kernels offer improved performance, albeit at the increased cost of training kernel classiffers. To use non-linear mappings with efficient linear learning algorithms, explicit embeddings that approximate popular kernels have recently been proposed. However, the embedding process itself is often costly and the results are usually less accurate than kernel methods. In this work we propose a non-linear feature map that is both very efficient, but at the same time highly expressive. The method is based on discretization and interpolation of individual features values and feature pairs. The discretization allows us to model different regions of the feature space separately, while the interpolation preserves the original continuous values. Using this embedding is strictly more general than a linear model and as efficient as the second-order polynomial explicit feature map. An extensive empirical evaluation shows that our method consistently signiffcantly outperforms other methods, including a wide range of kernels. This is in contrast to other proposed embeddings that were faster than kernel methods, but with lower accuracy.

NeurIPS Conference 1998 Conference Paper

A Randomized Algorithm for Pairwise Clustering

  • Yoram Gdalyahu
  • Daphna Weinshall
  • Michael Werman

We present a stochastic clustering algorithm based on pairwise sim(cid: 173) ilarity of datapoints. Our method extends existing deterministic methods, including agglomerative algorithms, min-cut graph algo(cid: 173) rithms, and connected components. Thus it provides a common framework for all these methods. Our graph-based method differs from existing stochastic methods which are based on analogy to physical systems. The stochastic nature of our method makes it more robust against noise, including accidental edges and small spurious clusters. We demonstrate the superiority of our algorithm using an example with 3 spiraling bands and a lot of noise.

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