A
Andrew Zisserman
Researcher at University of Oxford
Publications - 808
Citations - 312028
Andrew Zisserman is an academic researcher from University of Oxford. The author has contributed to research in topics: Convolutional neural network & Real image. The author has an hindex of 167, co-authored 808 publications receiving 261717 citations. Previous affiliations of Andrew Zisserman include University of Edinburgh & Microsoft.
Papers
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OtherDOI
Multiple View Geometry in Computer Vision: Some Special Plane Projective Transformations
Richard Hartley,Andrew Zisserman +1 more
Peer ReviewDOI
Author response: Diagnostically relevant facial gestalt information from ordinary photos
Quentin R. V. Ferry,Julia Steinberg,Julia Steinberg,Caleb Webber,David R. FitzPatrick,Chris P. Ponting,Andrew Zisserman,Christoffer Nellåker +7 more
Posted ContentDOI
Age and disc degeneration in low back pain: automated analysis enables a magnetic resonance imaging comparison of large cross-sectional cohorts of symptomatic and asymptomatic subjects.
Amir Jamaludin,T Kadir,Andrew Zisserman,I McCall,Fmk Williams,H Lang,Elaine Buchanan,Jill P. G. Urban,Jeremy Fairbank,Jeremy Fairbank +9 more
TL;DR: In this article, the authors used a verified automated MRI annotation system to re-annotate their spinal MRIs and report degeneration on the Pfirrmann (1-5) scale, and other degenerative changes (herniation, endplate defects, marrow signs, spinal stenosis) as binary present/absent.
Book ChapterDOI
Multiframe Super-Resolution from a Bayesian Perspective
TL;DR: The first book on Multimedia Data Mining is introduced, which will try to unify the field by bringing in disparate topics already available in several papers that are not easy to find and understand.
Proceedings ArticleDOI
Towards qualitative vision: motion parallax.
TL;DR: Motion parallax, which is a relative measure of the positions of two points, can be very much more robust as a cue than the absolute position of a single point for computation of relative depth, curvature on specular surfaces and curvatures on extremal boundaries.