PROJECTION PURSUIT DENSITY ESTIMATION
By Jerome H. Friedman, Werner Stuetzle, A. Schroeder. 1984
How researchers see this paper
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- Johannes Ballé
- Yoshua Bengio
- Luc Van Gool
- Jeffrey S. Racine
- Eirikur Agustsson
- Valero Laparra
- Dacheng Tao
- Qi Li
Citations in the corpus
- Density Modeling of Images using a Generalized Normalization Transformation (2015, methodology): “Specifically, variants of ICA-MG transformations have been applied in iterative cascades to learn densities (Friedman et al., 1984; Chen & Gopinath, 2000; Laparra et al., 2011).”
- DENSITY ESTIMATION BY DUAL ASCENT OF THE LOG-LIKELIHOOD ∗ (2010, background): “218 A DUAL ASCENT OF THE LOG-LIKELIHOOD pursuit [5], which seeks optimal directions for functional fitting.”
- Dimension Reduction: A Guided Tour (2010, methodology): “Apart from handling high dimensional data, projection pursuit methods can be robust to noisy or irrelevant features [57], and have been applied to regression [35], where the regression is expressed as a sum of “ridge functions” (functions of the one-dimensional projections) and at each iteration the”
- Cross-Validation and the Estimation of Conditional Probability Densities (2004, methodology): “There is a large literature on dimension reduction for density estimation, including work of Friedman, Stuetzle, and Schroeder (1984) and Jones and Sibson (1987).”
- Continuous latent variable models for dimensionality reduction and sequential data reconstruction (2001, methodology): “Projection pursuit density approximation (Friedman et al., 1984) uses a multiplicative composition so that the estimate can be nonnegative and integrate to 1:”