Stochastic Approximation for Canonical Correlation Analysis
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Abstract (arXiv)
We propose novel first-order stochastic approximation algorithms for canonical correlation analysis (CCA). Algorithms presented are instances of inexact matrix stochastic gradient (MSG) and inexact matrix exponentiated gradient (MEG), and achieve ε-suboptimality in the population objective in operatornamepoly(frac1ε) iterations. We also consider practical variants of the proposed algorithms and compare them with other methods for CCA both theoretically and empirically.
Key facts. Cited by 7 papers in the map (data through 7 Oct 2026). First posted on arXiv 22 Feb 2017.
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Citing papers per year: 2021: 2; 2022: 2; 2023: 1; 2024: 1; 2025: 1.
7 papers.
- 2021An Online Riemannian PCA for Stochastic Canonical Correlation Analysiscited by 7
- 2024Optimization without Retraction on the Random Generalized Stiefel Manifoldcited by 7
- 2023Normative framework for deriving neural networks with multi-compartmental neurons and non-Hebbian plasticitycited by 4
- 2021Nonconvex Stochastic Scaled-Gradient Descent and Generalized Eigenvector Problemscited by 2
- 2022The Symmetric Generalized Eigenvalue Problem as a Nash Equilibriumcited by 0
- 2022A Generalized EigenGame with Extensions to Multiview Representation Learningcited by 0
- 2025Sliding Window Informative Canonical Correlation Analysiscited by 0
- 2025Sliding Window Informative Canonical Correlation Analysis23 Jul 2025
- 2024Optimization without Retraction on the Random Generalized Stiefel Manifold2 May 2024
- 2023Normative framework for deriving neural networks with multi-compartmental neurons and non-Hebbian plasticity20 Feb 2023
- 2022A Generalized EigenGame with Extensions to Multiview Representation Learning21 Nov 2022
- 2022The Symmetric Generalized Eigenvalue Problem as a Nash Equilibrium10 Jun 2022
- 2021Nonconvex Stochastic Scaled-Gradient Descent and Generalized Eigenvector Problems29 Dec 2021
- 2021An Online Riemannian PCA for Stochastic Canonical Correlation Analysis8 Jun 2021