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Kerstin Bunte

Researcher at University of Groningen

Publications -  74
Citations -  1301

Kerstin Bunte is an academic researcher from University of Groningen. The author has contributed to research in topics: Learning vector quantization & Dimensionality reduction. The author has an hindex of 16, co-authored 66 publications receiving 1142 citations. Previous affiliations of Kerstin Bunte include University of Rochester & Helsinki Institute for Information Technology.

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Limited Rank Matrix Learning, discriminative dimension reduction and visualization

TL;DR: An extension of the recently introduced Generalized Matrix Learning Vector Quantization algorithm to matrices of limited rank corresponding to low-dimensional representations of the data to incorporate prior knowledge of the intrinsic dimension and to reduce the number of adaptive parameters efficiently.
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A general framework for dimensionality-reducing data visualization mapping

TL;DR: This letter proposes a general view on nonparametric dimension reduction based on the concept of cost functions and properties of the data such that direct out-of-sample extensions become possible and offers the possibility of investigating the generalization ability of data visualization to new data points.
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Stochastic neighbor embedding (SNE) for dimension reduction and visualization using arbitrary divergences

TL;DR: The divergence which measures the difference between probability distributions in the original and the embedding space can be treated independently from other components like, e.g. the similarity of data points or the data distribution.
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Crowdsourced assessment of common genetic contribution to predicting anti-TNF treatment response in rheumatoid arthritis

Solveig K. Sieberts, +102 more
TL;DR: Results formally confirm the expectations of the rheumatology community that SNP information does not significantly improve predictive performance relative to standard clinical traits, thereby justifying a refocusing of future efforts on collection of other data.

Regularization in Matrix Relevance Learning

TL;DR: In this paper, a regularization technique was proposed to extend matrix learning schemes in learning vector quantization (LVQ), which extended the concept of adaptive distance measures in LVQ to the use of relevance matrices.