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Zuzana Kukelova

Researcher at Czech Technical University in Prague

Publications -  41
Citations -  1822

Zuzana Kukelova is an academic researcher from Czech Technical University in Prague. The author has contributed to research in topics: Gröbner basis & Solver. The author has an hindex of 22, co-authored 32 publications receiving 1556 citations. Previous affiliations of Zuzana Kukelova include Microsoft.

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Book ChapterDOI

Automatic Generator of Minimal Problem Solvers

TL;DR: This paper proposes an automatic procedure for generating Grobner basis solvers which could be used even by non-experts to solve technical problems and demonstrates that the automatic generator constructs efficient and numerically stablesolvers which are comparable or outperform known manually constructed solvers.
Proceedings ArticleDOI

A general solution to the P4P problem for camera with unknown focal length

TL;DR: This paper presents a general solution to the determination of the pose of a perspective camera with unknown focal length from images of four 3D reference points and shows that the Grobner basis technique provides stable results.
Proceedings ArticleDOI

Polynomial Eigenvalue Solutions to the 5-pt and 6-pt Relative Pose Problems.

TL;DR: This paper shows that the five-point relative pose problem and the six-point focal length problem can easily be formulated as polynomial eigenvalue problems of degree three and two and solved using standard efficient numerical algorithms.
Proceedings ArticleDOI

Real-Time Solution to the Absolute Pose Problem with Unknown Radial Distortion and Focal Length

TL;DR: This paper presents a new solution to the absolute pose problem for camera with unknown radial distortion and unknown focal length from five 2D-to-3D point correspondences that is numerically more stable, more accurate, and significantly faster than the existing state-of-the-art minimal four point absolute pose solvers for this problem.
Book ChapterDOI

Closed-form solutions to minimal absolute pose problems with known vertical direction

TL;DR: New simple closed-form solutions to two minimal absolute pose problems for the case of known vertical direction, which result in solving one polynomial equation of degree two in one variable and one, respectively two, systems of linear equations and can be efficiently solved in a closed- form.