Z
Zuzana Kukelova
Researcher at Czech Technical University in Prague
Publications - 40
Citations - 564
Zuzana Kukelova is an academic researcher from Czech Technical University in Prague. The author has contributed to research in topics: RANSAC & Polynomial. The author has an hindex of 11, co-authored 40 publications receiving 353 citations. Previous affiliations of Zuzana Kukelova include Microsoft.
Papers
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Journal ArticleDOI
Minimal Solvers for Rectifying From Radially-Distorted Conjugate Translations
TL;DR: In this article, the radial lens undistortion and affine rectification are jointly solved using local features extracted from the image of coplanar translated and reflected scene texture, which is common in man-made environments.
Book ChapterDOI
Making Affine Correspondences Work in Camera Geometry Computation
TL;DR: In this article, Danini et al. proposed a method for refining the local feature geometries by symmetric intensity-based matching, combined uncertainty propagation inside RANSAC with preemptive model verification, show a general scheme for computing uncertainty of minimal solvers results, and adapt the sample cheirality check for homography estimation.
Book ChapterDOI
Infrastructure-Based Multi-camera Calibration Using Radial Projections
TL;DR: This paper proposes to fully calibrate a multi-camera system from scratch using an infrastructure-based approach and is more robust than the naive approach of first estimating intrinsic parameters and pose per camera before refining the extrinsic parameters of the system.
Book ChapterDOI
Linear Solution to the Minimal Absolute Pose Rolling Shutter Problem
TL;DR: In this paper, a linear non-iterative linear solver was proposed to solve the rolling shutter camera absolute pose problem in an iterative manner. But it requires a non-minimal number of 9 correspondences.
Posted Content
Minimal Solutions for Panoramic Stitching Given Gravity Prior
TL;DR: This work proposes new minimal solutions to panoramic stitching of images taken by cameras with coinciding optical centers, i.e. undergoing pure rotation, and considers six practical camera configurations, from fully calibrated ones up to a camera with unknown fixed or varying focal length and with or without radial distortion.