Non-negative Matrix Factorization with Sparseness Constraints
The Journal of Machine Learning Research
ICA, kernel methods and nonnegativity: New paradigms for dynamical component analysis of fMRI data
Engineering Applications of Artificial Intelligence
Towards unique solutions of non-negative matrix factorization problems by a determinant criterion
Digital Signal Processing
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In sparse nonnegative component analysis (sparse NMF) a given dataset is decomposed into a mixing matrix and a feature data set, which are both nonnegative and fulfill certain sparsity constraints. In this paper, we extend the sparse NMF algorithm to allow for varying sparsity in each feature and discuss the uniqueness of an involved projection step. Furthermore, the eligibility of the extended sparse NMF algorithm for blind source separation is investigated.