Research Article
Kernel Probabilistic Dependent-Independent Canonical Correlation Analysis
(1) | Assume that and are fixed and marginalized over and to get | | and | | (i) Update the parameters using | | | | Here , , and is a block-diagonal matrix that consist of and . The is the joint sample covariance matrix. | (2) | Marginalize over to get | | (i) Update with | | | | where and . And is the sample covariance of . | | (ii) Update using | | | | where is the dimensionality of , and is the new value just updated. | | Repeat the above two substeps for parameters related to y, replacing all subscripts x with y. |
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