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Nathan S. Netanyahu
Researcher at Bar-Ilan University
Publications - 150
Citations - 12080
Nathan S. Netanyahu is an academic researcher from Bar-Ilan University. The author has contributed to research in topics: Image registration & Deep learning. The author has an hindex of 27, co-authored 144 publications receiving 11131 citations. Previous affiliations of Nathan S. Netanyahu include Universities Space Research Association & University of Maryland, College Park.
Papers
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Journal ArticleDOI
Symbolic pixel labeling for curvilinear feature detection
TL;DR: A method of detecting thin curvilinear features in an image based on a detailed analysis of the local gray level patterns at each pixel is described, which allows operations such as thinning and gap filling to be based on more accurate information.
Proceedings Article
Analyzing Quantitative Databases: Image is Everything
TL;DR: An algorithmic methodology based on using visualization techniques and image processing ideas to rank subsets of elds according to the relation between them in the database and the results are presented.
Journal ArticleDOI
Chromatic nearest neighbor searching: a query sensitive approach
TL;DR: In this article, the chromatic k-nearest neighbor problem is formulated as the problem of determining the color of the nearest point to the query point in a set of n data points in R d so that, given any query point q, the closest point in P to q can be determined.
Book ChapterDOI
DeepChess: End-to-End Deep Neural Network for Automatic Learning in Chess
TL;DR: DeepChess as mentioned in this paper is an end-to-end learning method for chess, relying on deep neural networks without any a priori knowledge, in particular without any knowledge regarding the rules of chess, a deep neural network is trained using a combination of unsupervised pretraining and supervised training.
Journal ArticleDOI
Quantile Approximation for Robust Statistical Estimation and k-Enclosing Problems
TL;DR: This paper presents a simple algorithmic framework for computing quantile approximations for the minimum strip, ellipsoid, and annulus containing a given quantile of the points.