International audienceThe generalized Hermitian eigendecomposition problem is ubiquitous in signal and machine learning applications. Considering the need of processing streaming data in practice and restrictions of existing methods, this paper is concerned with fast and efficient generalized eigenvectors tracking. We first present a computationally efficient algorithm based on randomization termed alternate-projections randomized eigenvalue decomposition (APR-EVD) to solve a standard eigenvalue problem. By exploiting rank-1 strategy, two online algorithms based on APR-EVD are developed for the dominant generalized eigenvectors extraction. Numerical examples show the practical applicability and efficacy of the proposed online algorithms
We propose a new algorithm for sparse estimation of eigenvectors in generalized eigenvalue problems ...
We show how to build hierarchical, reduced-rank representation for large stochastic matrices and use...
This work was also published as a Rice University thesis/dissertation: http://hdl.handle.net/1911/9...
We address the problem of decentralized eigenvalue decomposition of a general symmetric matrix that ...
In this article, the problem of decentralized eigenvalue decomposition of a general symmetric matrix...
In this paper, we study the problems of principal Generalized Eigenvector computation and Canonical ...
Under the assumptions of non-Gaussian, non-stationary, or non-white independent sources, linear blin...
We describe randomized algorithms for computing the dominant eigen-modes of the Generalized Hermitia...
International audienceIn this paper, we address the problem of adaptive eigenvalue decomposition (EV...
International audienceIn this paper, we address the problem of adaptive eigenvalue decomposition (EV...
Computing the leading eigenvector of a symmet-ric real matrix is a fundamental primitive of nu-meric...
In this work, we derive new algorithms for tracking the eigenvalue decomposition (EVD) of a time-var...
This paper presents a generalized incremental Laplacian Eigenmaps (GENILE), a novel online version o...
We give faster algorithms and improved sample complexities for the fundamental problem of estimating...
This paper considers eigenvalue estimation for the decentralized inference problem for spectrum sens...
We propose a new algorithm for sparse estimation of eigenvectors in generalized eigenvalue problems ...
We show how to build hierarchical, reduced-rank representation for large stochastic matrices and use...
This work was also published as a Rice University thesis/dissertation: http://hdl.handle.net/1911/9...
We address the problem of decentralized eigenvalue decomposition of a general symmetric matrix that ...
In this article, the problem of decentralized eigenvalue decomposition of a general symmetric matrix...
In this paper, we study the problems of principal Generalized Eigenvector computation and Canonical ...
Under the assumptions of non-Gaussian, non-stationary, or non-white independent sources, linear blin...
We describe randomized algorithms for computing the dominant eigen-modes of the Generalized Hermitia...
International audienceIn this paper, we address the problem of adaptive eigenvalue decomposition (EV...
International audienceIn this paper, we address the problem of adaptive eigenvalue decomposition (EV...
Computing the leading eigenvector of a symmet-ric real matrix is a fundamental primitive of nu-meric...
In this work, we derive new algorithms for tracking the eigenvalue decomposition (EVD) of a time-var...
This paper presents a generalized incremental Laplacian Eigenmaps (GENILE), a novel online version o...
We give faster algorithms and improved sample complexities for the fundamental problem of estimating...
This paper considers eigenvalue estimation for the decentralized inference problem for spectrum sens...
We propose a new algorithm for sparse estimation of eigenvectors in generalized eigenvalue problems ...
We show how to build hierarchical, reduced-rank representation for large stochastic matrices and use...
This work was also published as a Rice University thesis/dissertation: http://hdl.handle.net/1911/9...