D15-1127 among other techniques , used canonical correlation analysis to project pre-trained vectors
D15-1150 introduced a new method using Canonical Correlation Analysis ( CCA ) to generalize the aligned
D15-1163 to domain adaptation based on canonical correlation analysis Haghighi et al. ( 2008 ) . However
D15-1070 method for multimodal learning is canonical correlation analysis ( CCA ) ( Hotelling , 1936 )
D15-1070 languages by means of generalized canonical correlation analysis . For the purpose of evalu -
D13-1202 Silberer and Lapata ( 2013 ) , where Canonical Correlation Analysis is used . We reserve the exploration
D14-1012 as latent semantic analysis and canonical correlation analysis ( Dhillon et al. , 2011 ) . The
D15-1150 words and contexts is based on Canonical Correlation Analysis ( CCA ) , a dimensionality reduction
D10-1025 Canonical Correlation Analysis Canonical Correlation Analysis ( CCA ) is a technique that is
D10-1025 0.1 for all final tests . 2.3 Canonical Correlation Analysis Canonical Correlation Analysis
D14-1113 word vector representations using Canonical Correlation Analysis ( CCA ) . Word vector representations
D12-1003 generative model based on probabilistic canonical correlation analysis , where words are represented
D14-1032 Silberer and Lapata ( 2012 ) ) , canonical correlation analysis ( CCA ) ( Hardoon et al. , 2004
D12-1130 available . Finally , we propose Canonical Correlation Analysis ( Hotelling , 1936 ; Hardoon
D12-1130 Analysis Our third model uses Canonical Correlation Analysis ( CCA , Hardoon et al. ( 2004
D15-1070 extension of CCA , generalized canonical correlation analysis ( GCCA ) , to handle more than
D13-1115 multimodal integration based on Canonical Correlation Analysis , and performs a systematic comparison
D12-1130 features . The model based on Canonical Correlation Analysis ( Hardoon et al. , 2004 ) integrates
D15-1150 DeNero and Macherey , 2011 ) . 2.3 Canonical Correlation Analysis ( CCA ) Our method for generalizing
D12-1002 Our approach is inspired by the Canonical Correlation Analysis ( CCA ) ( Hotelling , 1936 )
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