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Andres J. Anaya-Isaza

Researcher at Pontifical Xavierian University

Publications -  6
Citations -  59

Andres J. Anaya-Isaza is an academic researcher from Pontifical Xavierian University. The author has contributed to research in topics: Deep learning & Dimensionality reduction. The author has an hindex of 3, co-authored 6 publications receiving 21 citations. Previous affiliations of Andres J. Anaya-Isaza include Technological University of Pereira & South Colombian University.

Papers
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Journal ArticleDOI

An overview of deep learning in medical imaging

TL;DR: In this paper, an overview of current deep learning methods, starting from the most straightforward concept but accompanied by the mathematical models that are behind the functionality of this type of intelligence, is presented.
Journal ArticleDOI

Comparison of Current Deep Convolutional Neural Networks for the Segmentation of Breast Masses in Mammograms

TL;DR: In this paper, different deep learning (DL) architectures were compared in terms of breast lesion segmentation, lesion type classification, and degree of suspicion of malignancy tests.
Journal ArticleDOI

A data set for electric power consumption forecasting based on socio-demographic features: Data from an area of southern Colombia.

TL;DR: A data set concerning electric-power consumption-related features registered in seven main municipalities of Nariño, Colombia, from December 2010 to May 2016 is introduced, aimed at providing researchers a suitable input for designing and assessing the performance of forecasting, modelling, simulation and optimization approaches applied to electric power consumption prediction and characterization problems.
Book ChapterDOI

On the relationship between dimensionality reduction and spectral clustering from a kernel viewpoint

TL;DR: This paper presents the development of a unified view of spectral clustering and unsupervised dimensionality reduction approaches within a generalized kernel framework in terms of a high-dimensional representation of the input data matrix incorporated into a least-squares support vector machine to yield a generalized optimization problem.