Planar affine rectification from change of scale

Ondřej Chum, Jiří Matas

    Research output: Chapter in Book/Report/Conference proceedingConference contributionScientificpeer-review

    17 Citations (Scopus)

    Abstract

    A method for affine rectification of a plane exploiting knowledge of relative scale changes is presented. The rectifying transformation is fully specified by the relative scale change at three non-collinear points or by two pairs of points where the relative scale change is known; the relative scale change between the pairs is not required. The method also allows homography estimation between two views of a planar scene from three point-with-scale correspondences. The proposed method is simple to implement and without parameters; linear and thus supporting (algebraic) least squares solutions; and general, without restrictions on either the shape of the corresponding features or their mutual position. The wide applicability of the method is demonstrated on text rectification, detection of repetitive patterns, texture normalization and estimation of homography from three point-with-scale correspondences.

    Original languageEnglish
    Title of host publicationComputer Vision, ACCV 2010 - 10th Asian Conference on Computer Vision, Revised Selected Papers
    Pages347-360
    Number of pages14
    Volume6495 LNCS
    EditionPART 4
    DOIs
    Publication statusPublished - 2011
    Publication typeA4 Article in conference proceedings
    Event10th Asian Conference on Computer Vision, ACCV 2010 - Queenstown, New Zealand
    Duration: 8 Nov 201012 Nov 2010

    Publication series

    NameLecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics)
    NumberPART 4
    Volume6495 LNCS
    ISSN (Print)03029743
    ISSN (Electronic)16113349

    Conference

    Conference10th Asian Conference on Computer Vision, ACCV 2010
    Country/TerritoryNew Zealand
    CityQueenstown
    Period8/11/1012/11/10

    ASJC Scopus subject areas

    • General Computer Science
    • Theoretical Computer Science

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