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Andrew Fitzgibbon

Researcher at Microsoft

Publications -  261
Citations -  37960

Andrew Fitzgibbon is an academic researcher from Microsoft. The author has contributed to research in topics: Pose & Camera resectioning. The author has an hindex of 72, co-authored 255 publications receiving 34580 citations. Previous affiliations of Andrew Fitzgibbon include University of Oxford & University of Edinburgh.

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Proceedings ArticleDOI

KinectFusion: Real-time dense surface mapping and tracking

TL;DR: A system for accurate real-time mapping of complex and arbitrary indoor scenes in variable lighting conditions, using only a moving low-cost depth camera and commodity graphics hardware, which fuse all of the depth data streamed from a Kinect sensor into a single global implicit surface model of the observed scene in real- time.
Proceedings ArticleDOI

Real-time human pose recognition in parts from single depth images

TL;DR: This work takes an object recognition approach, designing an intermediate body parts representation that maps the difficult pose estimation problem into a simpler per-pixel classification problem, and generates confidence-scored 3D proposals of several body joints by reprojecting the classification result and finding local modes.
Book ChapterDOI

Bundle Adjustment - A Modern Synthesis

TL;DR: A survey of the theory and methods of photogrammetric bundle adjustment can be found in this article, with a focus on general robust cost functions rather than restricting attention to traditional nonlinear least squares.
Journal ArticleDOI

Real-time human pose recognition in parts from single depth images

TL;DR: This work takes an object recognition approach, designing an intermediate body parts representation that maps the difficult pose estimation problem into a simpler per-pixel classification problem, and generates confidence-scored 3D proposals of several body joints by reprojecting the classification result and finding local modes.
Journal ArticleDOI

Direct least squares fitting of ellipses

TL;DR: This paper presents a new efficient method for fitting ellipses to scattered data that is ellipse-specific so that even bad data will always return an ellipso, and can be solved naturally by a generalized eigensystem.