Block Adjustment for Generic Geometric Model using Points and Straight-lines

被引：1

作者：

Long, Tengfei ^{[1
]}

Jiao, Weili ^{[1
]}

Wang, Wei ^{[1
]}

机构：

[1] Chinese Acad Sci, Ctr Earth Observat & Digital Earth, Beijing, Peoples R China

来源：

COMPUTATIONAL MATERIALS SCIENCE, PTS 1-3 | 2011年 / 268-270卷

关键词：

Block adjustment; Straight-line; Geometric rectification; Generic model;

D O I：

10.4028/www.scientific.net/AMR.268-270.584

中图分类号：

T [工业技术];

学科分类号：

08 ;

摘要：

The characteristics of straight-lines and points were discussed first, and a geometric correction method based on straight-line features was introduced. In this paper, a block adjustment method combining points and straight-lines was deduced, and this method is not confined to a specific imaging geometric model, and can be applied to different data sources. Analysis of the applicability of the proposed block adjustment method shows that, bundle aerial triangulation and block adjustment with tied straight-lines is feasible. However, when this method is applied in stereo modeling from stereo-pair images, additional control data is needed.

引用

页码：584 / 589

页数：6

共 35 条

[1] Geometric Rectification Using Feature Points Supplied by Straight-lines
Long, Tengfei
Jiao, Weili
Wang, Wei
2011 2ND INTERNATIONAL CONFERENCE ON CHALLENGES IN ENVIRONMENTAL SCIENCE AND COMPUTER ENGINEERING (CESCE 2011), VOL 11, PT A, 2011, 11 : 200 - 207
[2] ON THE INTERSECTION OF EDGES OF A GEOMETRIC GRAPH BY STRAIGHT-LINES
ALON, N
PERLES, MA
DISCRETE MATHEMATICS, 1986, 60 : 75 - 90
[3] ON HITTING GRID POINTS IN A CONVEX POLYGON WITH STRAIGHT-LINES
LEE, HS
CHANG, RC
LECTURE NOTES IN COMPUTER SCIENCE, 1991, 557 : 176 - 189
[4] COVERING GRID POINTS IN A CONVEX POLYGON WITH STRAIGHT-LINES
LEE, HS
CHANG, RC
INTERNATIONAL JOURNAL OF COMPUTER MATHEMATICS, 1992, 42 (3-4) : 137 - 156
[5] STATISTICAL UNCERTAINTIES OF END-POINTS AT INTERSECTING STRAIGHT-LINES
SCHWARTZ, LM
GELB, RI
ANALYTICAL CHEMISTRY, 1984, 56 (08) : 1487 - 1492
[6] PASSWORD AUTHENTICATIONS USING TRIANGLES AND STRAIGHT-LINES
LIAW, HT
COMPUTERS & MATHEMATICS WITH APPLICATIONS, 1995, 30 (09) : 63 - 71
[7] OPTIMAL INTERSECTIONS OF PLANE LATTICE POINTS WITH VERTICAL AND HORIZONTAL STRAIGHT-LINES
CHENG, SS
HUANG, YT
MATHEMATICAL PROCEEDINGS OF THE CAMBRIDGE PHILOSOPHICAL SOCIETY, 1983, 94 (NOV) : 381 - 388
[8] OPTICAL EQUIPHASE FILTER APPROXIMATION USING SEGMENTS OF STRAIGHT-LINES
LEVESQUE, M
APRIL, G
ARSENAULT, HH
CANADIAN JOURNAL OF PHYSICS, 1985, 63 (02) : 246 - 249
[9] STRAIGHT-LINES MODELLING USING PLANAR INFORMATION FOR MONOCULAR SLAM
Santana, Andre M.
Medeiros, Adelardo A. D.
INTERNATIONAL JOURNAL OF APPLIED MATHEMATICS AND COMPUTER SCIENCE, 2012, 22 (02) : 409 - 421
[10] 4TH AND 5TH ORDER DOUBLE BURMESTER POINTS AND THE HIGHEST ATTAINABLE ORDER OF STRAIGHT-LINES
TING, KL
WANG, SC
JOURNAL OF MECHANICAL DESIGN, 1991, 113 (03) : 213 - 219

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