H
Hassan Ugail
Researcher at University of Bradford
Publications - 192
Citations - 1797
Hassan Ugail is an academic researcher from University of Bradford. The author has contributed to research in topics: PDE surface & Facial recognition system. The author has an hindex of 18, co-authored 180 publications receiving 1355 citations. Previous affiliations of Hassan Ugail include University of Leeds.
Papers
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Techniques for interactive design using the PDE method
TL;DR: Interactive design of practical surfaces using the partial differential equation (PDE) method is considered and efficient techniques are presented by which they can be constructed interactively in real time.
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Deep face recognition using imperfect facial data
Ali Elmahmudi,Hassan Ugail +1 more
TL;DR: This work explores the question that surrounds the idea of face recognition using partial facial data by applying novel experiments to test the performance of machine learning using partial faces and other manipulations on face images such as rotation and zooming, which are used as training and recognition cues.
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On harmonic and biharmonic Bézier surfaces
Juan Monterde,Hassan Ugail +1 more
TL;DR: A new method of surface generation from prescribed boundaries based on the elliptic partial differential operators is presented, which reports that any biharmonic Bezier surface is fully determined by the boundary control points.
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Detection of myocardial infarction based on novel deep transfer learning methods for urban healthcare in smart cities
Ahmed S. Alghamdi,Mohamed Hammad,Hassan Ugail,Asmaa Abdel-Raheem,Khan Muhammad,Hany S. Khalifa,Ahmed A. Abd El-Latif,Ahmed A. Abd El-Latif,Ahmed A. Abd El-Latif +8 more
TL;DR: In this paper, an effective computer-aided diagnosis (CAD) system is presented to detect MI signals using the convolution neural network (CNN) for urban healthcare in smart cities.
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A general 4th-order PDE method to generate Bézier surfaces from the boundary
Juan Monterde,Hassan Ugail +1 more
TL;DR: This work studies the Bezier solutions of the Euler-Lagrange equation associated with the most general quadratic functional to show that there is a large class of fourth-order operators for which Beziers solutions exist and hence it is shown that such operators can be utilised to generate BeZier surfaces from the boundary information.