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Hatem Fayed

Associate Professor of applied mathematics
mathematics
University of Science and Technology at Zewail CIty
Egypt

Biography

"Dr. Hatem Fayed is an associate professor of applied mathematics at the University of Science and Technology, Zewail City. Fayed’s academic background started in 1993 when he received his Bachelor of Science degree in electronics and electrical engineering from Cairo University’s Faculty of Engineering. He went on to obtain his Master of Science and Doctor of Philosophy degrees in engineering mathematics and physics from the same university. Prior to joining Zewail City, Fayed worked as a freelance software engineer for Egypt’s Information Decision and Support Center (IDSC), Bavaria Egypt, Schlumberger Egypt, and the World Intellectual Property Organization (WIPO). In 1993 he was appointed at Cairo University’s Faculty of Engineering as a teaching assistant and then assistant professor. He was finally appointed as an associate professor in 2013 at the same university. Fayed’s research efforts are related to machine learning, pattern recognition, time series forecasting, neural networks, optimization techniques and image processing. In this context, he published 18 articles that have been cited more than 100 times."

Research Interest

Fayed’s research efforts are related to machine learning, pattern recognition, time series forecasting, neural networks, optimization techniques and image processing. In this context, he published 14 articles that have been cited more than 100 times.

Publications

  • Fayed HA, Atiya AF. A novel template reduction approach for the $ K $-nearest neighbor method. IEEE Transactions on Neural Networks. 2009 May;20(5):890-6.

  • Fayed HA, Atiya AF. A mixed breadth-depth first strategy for the branch and bound tree of Euclidean k-center problems. Computational Optimization and Applications. 2013 Apr 1;54(3):675-703.

  • Fayed H, Atiya A. An evaluation of the integral of the product of the error function and the normal probability density with application to the bivariate normal integral. Mathematics of Computation. 2014;83(285):235-50.

  • Fayed H, Atiya A. A novel series expansion for the multivariate normal probability integrals based on Fourier series. Mathematics of Computation. 2014;83(289):2385-402.

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