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Daniel Keren

Researcher at University of Haifa

Publications -  110
Citations -  2836

Daniel Keren is an academic researcher from University of Haifa. The author has contributed to research in topics: Overhead (computing) & Data stream mining. The author has an hindex of 29, co-authored 108 publications receiving 2751 citations. Previous affiliations of Daniel Keren include Brown University & Hebrew University of Jerusalem.

Papers
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Proceedings ArticleDOI

Image sequence enhancement using sub-pixel displacements

TL;DR: The subpixel registration allows image enhancement with respect to improved resolution and noise cleaning and is particularly useful for image sequences taken from an aircraft or satellite where images in a sequence differ mostly by translation and rotation.
Journal ArticleDOI

Describing complicated objects by implicit polynomials

TL;DR: This paper introduces and focuses on two problems: the representation power of closed implicit polynomials of modest degree for curves in 2-D images and surfaces in 3-D range data and the stable computationally efficient fitting of noisy data by closed explicit polynomial curves and surfaces.
Book

A geometric approach to monitoring threshold functions over distributed data streams

TL;DR: A novel geometric approach is presented by which an arbitrary global monitoring task can be split into a set of constraints applied locally on each of the streams, which enables monitoring of arbitrary threshold functions over distributed data streams in an efficient manner.
Proceedings ArticleDOI

A geometric approach to monitoring threshold functions over distributed data streams

TL;DR: A novel geometric approach is presented which reduces monitoring the value of a function to a set of constraints applied locally on each of the streams, which enables monitoring of arbitrary threshold functions over distributed data streams in an efficient manner.
Journal ArticleDOI

Practical reliable Bayesian recognition of 2D and 3D objects using implicit polynomials and algebraic invariants

TL;DR: This paper treats the use of more complex higher degree polynomial curves and surfaces of degree higher than 2, which have many desirable properties for object recognition and position estimation, and attack the instability problem arising in their use with partial and noisy data.