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Stephen J. Sangwine
Researcher at University of Essex
Publications - 104
Citations - 4487
Stephen J. Sangwine is an academic researcher from University of Essex. The author has contributed to research in topics: Quaternion & Fourier transform. The author has an hindex of 35, co-authored 104 publications receiving 4092 citations. Previous affiliations of Stephen J. Sangwine include University of Reading & HITEC University.
Papers
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Journal ArticleDOI
Hypercomplex Fourier Transforms of Color Images
Todd A. Ell,Stephen J. Sangwine +1 more
TL;DR: Hypercomplex numbers, specifically quaternions, are used to define a Fourier transform applicable to color images, and the properties of the transform are developed, and it is shown that the transform may be computed using two standard complex fast Fourier transforms.
Proceedings ArticleDOI
Hypercomplex Fourier transforms of color images
Stephen J. Sangwine,Todd A. Ell +1 more
TL;DR: Hypercomplex numbers, specifically quaternions, are used to define a Fourier transform applicable to color images, and the properties of the transform are developed, and it is shown that the transform may be computed using two standard complex fast Fourier transforms.
BookDOI
The colour image processing handbook
Stephen J. Sangwine,R.E.N. Horne +1 more
TL;DR: In this article, the present state and the future of colour image processing are discussed, with a focus on image segmentation and edge detection, as well as the application of colour in the textile industry.
Journal ArticleDOI
Fourier transforms of colour images using quaternion or hypercomplex, numbers
TL;DR: The 2D quaternion or hypercomplex Fourier transform is introduced in this paper to handle colour images in the frequency domain in a holistic manner, without separate handling of the colour components, and thus makes possible very wide generalisation of monochrome frequency domain techniques to colour images.
Journal ArticleDOI
Hypercomplex correlation techniques for vector images
TL;DR: This work describes the work on vector correlation based on the use of hypercomplex Fourier transforms and presents, for the first time, a unified theory behind the information contained in the peak of a vector correlation response.