Acta Universitatis Sapientiae - Electrical and Mechanical Engineering

Series Electrical and Mechanical Engineering publishes original papers and surveys in various fields of Electrical and Mechanical Engineering

Remote Sensing

This dual conception of remote sensing brought us to the idea of preparing two different books; in addition to the first book which displays recent advances in remote sensing applications, this book is devoted to new techniques for data processing, sensors and platforms. We do not intend this book to cover all aspects of remote sensing techniques and platforms, since it would be an impossible task for a single volume. Instead, we have collected a number of high-quality, original and representative contributions in those areas

A review of technical factors to consider when designing neural networks for semantic segmentation of Earth Observation imagery

Semantic segmentation (classification) of Earth Observation imagery is a crucial task in remote sensing. This paper presents a comprehensive review of technical factors to consider when designing neural networks for this purpose. The review focuses on Convolutional Neural Networks (CNNs), Recurrent Neural Networks (RNNs), Generative Adversarial Networks (GANs), and transformer models, discussing prominent design patterns for these ANN families and their implications for semantic segmentation. Common pre-processing techniques for ensuring optimal data preparation are also covered. These include methods for image normalization and chipping, as well as strategies for addressing data imbalance in training samples, and techniques for overcoming limited data, including augmentation techniques, transfer learning, and domain adaptation. By encompassing both the technical aspects of neural network design and the data-related considerations, this review provides researchers and practitioners with a comprehensive and up-to-date understanding of the factors involved in designing effective neural networks for semantic segmentation of Earth Observation imagery.Comment: 145 pages with 32 figure

Air Force Institute of Technology Research Report 2013

This report summarizes the research activities of the Air Force Institute of Technology’s Graduate School of Engineering and Management. It describes research interests and faculty expertise; lists student theses/dissertations; identifies research sponsors and contributions; and outlines the procedures for contacting the school. Included in the report are: faculty publications, conference presentations, consultations, and funded research projects. Research was conducted in the areas of Aeronautical and Astronautical Engineering, Electrical Engineering and Electro-Optics, Computer Engineering and Computer Science, Systems Engineering and Management, Operational Sciences, Mathematics, Statistics and Engineering Physics

Algorithmic advances in learning from large dimensional matrices and scientific data

University of Minnesota Ph.D. dissertation.May 2018. Major: Computer Science. Advisor: Yousef Saad. 1 computer file (PDF); xi, 196 pages.This thesis is devoted to answering a range of questions in machine learning and data analysis related to large dimensional matrices and scientific data. Two key research objectives connect the different parts of the thesis: (a) development of fast, efficient, and scalable algorithms for machine learning which handle large matrices and high dimensional data; and (b) design of learning algorithms for scientific data applications. The work combines ideas from multiple, often non-traditional, fields leading to new algorithms, new theory, and new insights in different applications. The first of the three parts of this thesis explores numerical linear algebra tools to develop efficient algorithms for machine learning with reduced computation cost and improved scalability. Here, we first develop inexpensive algorithms combining various ideas from linear algebra and approximation theory for matrix spectrum related problems such as numerical rank estimation, matrix function trace estimation including log-determinants, Schatten norms, and other spectral sums. We also propose a new method which simultaneously estimates the dimension of the dominant subspace of covariance matrices and obtains an approximation to the subspace. Next, we consider matrix approximation problems such as low rank approximation, column subset selection, and graph sparsification. We present a new approach based on multilevel coarsening to compute these approximations for large sparse matrices and graphs. Lastly, on the linear algebra front, we devise a novel algorithm based on rank shrinkage for the dictionary learning problem, learning a small set of dictionary columns which best represent the given data. The second part of this thesis focuses on exploring novel non-traditional applications of information theory and codes, particularly in solving problems related to machine learning and high dimensional data analysis. Here, we first propose new matrix sketching methods using codes for obtaining low rank approximations of matrices and solving least squares regression problems. Next, we demonstrate that codewords from certain coding scheme perform exceptionally well for the group testing problem. Lastly, we present a novel machine learning application for coding theory, that of solving large scale multilabel classification problems. We propose a new algorithm for multilabel classification which is based on group testing and codes. The algorithm has a simple inexpensive prediction method, and the error correction capabilities of codes are exploited for the first time to correct prediction errors. The third part of the thesis focuses on devising robust and stable learning algorithms, which yield results that are interpretable from specific scientific application viewpoint. We present Union of Intersections (UoI), a flexible, modular, and scalable framework for statistical-machine learning problems. We then adapt this framework to develop new algorithms for matrix decomposition problems such as nonnegative matrix factorization (NMF) and CUR decomposition. We apply these new methods to data from Neuroscience applications in order to obtain insights into the functionality of the brain. Finally, we consider the application of material informatics, learning from materials data. Here, we deploy regression techniques on materials data to predict physical properties of materials