Minas E. Spetsakis
Keele University
14 Papers
229 Citations
Minas E. Spetsakis is an academic researcher from Keele University. The author has contributed to research in topics: Structure from motion & Motion estimation. The author has an hindex of 12, co-authored 14 publications. Previous affiliations of Minas E. Spetsakis include University of Maryland, College Park & University of York.
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Papers
Structure from motion using line correspondences
TL;DR: A theory is presented that describes a closed form solution to the motion and structure determination problem from line correspondences in three views, compared with previous ones that are based on nonlinear equations and iterative methods.
249
Understanding noise sensitivity in structure from motion
Kostas Daniilidis,Minas E. Spetsakis +1 more
- 01 Jan 1996
TL;DR: In this paper, a unified approach to the problems of statistical bias, correlated noise, choice of error metrics, geometric instabilities and information fusion exploring several assumptions commonly used in motion estimation and reviews several promising techniques for motion estimation is presented.
108
Optimal Computing Of Structure From Motion Using Point Correspondences In Two Frames
Minas E. Spetsakis,John Aloimonos +1 more
- 05 Dec 1988
TL;DR: This work forms a framework in which previous works on the subject become special cases and discusses some inherent limitations of the structure from motion problem when two frames are used that should be taken into account in robotics applications that involve dynamic imagery.
60
Optimal motion estimation
Minas E. Spetsakis,John Aloimonos +1 more
- 20 Mar 1989
TL;DR: It is shown that some of the difficulties inherent in the two-frame approach disappear when redundancy in the data is introduced, and the authors present two efficient ways to approximate the problem.
51
Optimal visual motion estimation: a note
TL;DR: The problem of estimating 3D motion in an optimal manner using correspondences of features in two views using a nonlinear estimator turns out to be nonlinear, and techniques that provide very good initial guesses for the iterative computation of the optimal estimator are developed.