Multi-view learning with supervision for transformed bottleneck features
Authors:
- 1 May 2014
- conference paper
- Published by Institute of Electrical and Electronics Engineers (IEEE)
- No. 15206149,p. 2499-2503
Abstract
Previous work has shown that acoustic features can be improved by unsupervised learning of transformations based on canonical correlation analysis (CCA) using articulatory measurements that are available at training time. In this paper, we investigate whether this second view (articulatory data) still helps even when labels are also available at training time. We begin with strong baseline bottleneck features, which can be learned when the training set is phonetically labeled. We then compare several options for learning transformations of the bottleneck features in the presence of both articulatory measurements and phonetic labels for the training data. The methods compared include combinations of LDA and CCA, as well as a three-view extension of CCA that simultaneously uses the labels and articulatory measurements as additional views. Phonetic recognition experiments on data from the University of Wisconsin X-ray microbeam database show that the learned features improve performance over using either just the labels or just the articulatory measurements for learning acoustic transformations.Keywords
This publication has 26 references indexed in Scilit:
- Multi-view CCA-based acoustic features for phonetic recognition across speakers and domains2013
- Hierarchical Multi-view Fisher Discriminant AnalysisLecture Notes in Computer Science, 2009
- Learning with Heterogenous Data Sets by Weighted Multiple Kernel Canonical Correlation Analysis2007
- Generalized Canonical Correlation Analysis of Matrices with Missing Rows: a Simulation StudyPsychometrika, 2006
- Canonical Correlation Analysis: An Overview with Application to Learning MethodsNeural Computation, 2004
- Heteroscedastic discriminant analysis and reduced rank HMMs for improved speech recognitionSpeech Communication, 1998
- The Canonical Correlations of Matrix Pairs and their Numerical Computation1995
- An Approximation of Nonlinear Canonical Correlation Analysis by Multilayer Perceptrons1994
- Canonical Analysis of Several Sets of VariablesBiometrika, 1971
- Relations Between Two Sets of VariatesBiometrika, 1936