Geometric reasoning for the freehand-drawn delineation of 2D geometries

被引:0
|
作者
Meidow, Jochen [1 ]
机构
[1] Fraunhofer IOSB, Ettlingen, Germany
关键词
Delineation; Uncertainty; Reasoning; Hypotheses testing; Adjustment;
D O I
10.1016/j.isprsjprs.2023.05.001
中图分类号
P9 [自然地理学];
学科分类号
0705 ; 070501 ;
摘要
The mapping from aerial imagery and the creation of technical line drawings are prominent examples of the application of interactive software. These systems usually restrict the user's interaction to enforce human-made structures such as orthogonality and parallelism. We propose a modeless approach that evaluates freehand -drawn pen strokes as the only user input. The approximating uncertain straight line segments are the basis for a reasoning process, comprising the recognition of geometric relations and their immediate enforcement via an efficient adjustment procedure. This approach avoids the possibly tedious and time-consuming selection of appropriate tools. Furthermore, during a step-by-step construction, the user needs not to be aware of the underlying design principles explicitly. We demonstrate the feasibility and usability of the approach by considering applications in the context of educational technology and large-scale mapping from imagery-the study of closure theorems and the polygonal tracing of roof shapes in orthophotos.
引用
收藏
页码:67 / 77
页数:11
相关论文
共 50 条
  • [41] Adaptive Normalized Convolution for 4D reconstruction of freehand-rotated 2D TEE sequences
    Bandaru, Raja Sekhar
    Strachinaru, Mihai
    van Malderen, Sophie
    van Burken, Gerard
    Geleijnse, Marcel
    Yap, Sing-Chien
    Szili-Torok, Tamas
    Bosch, Johan G.
    2018 IEEE INTERNATIONAL ULTRASONICS SYMPOSIUM (IUS), 2018,
  • [42] GEOMETRIC CRITERIA FOR INVISCID 2D SURFACE QUASIGEOSTROPHIC EQUATIONS
    Sharma, Ramjee
    ELECTRONIC JOURNAL OF DIFFERENTIAL EQUATIONS, 2017, : 115 - 121
  • [43] GEOMETRIC INTERPRETATION OF THE PARTITION-FUNCTION OF 2D GRAVITY
    KAC, V
    SCHWARZ, A
    PHYSICS LETTERS B, 1991, 257 (3-4) : 329 - 334
  • [44] GEOMETRIC STRUCTURE OF 2D WEAK SHOCK-WAVES
    ZAKERI, GA
    APPLIED MATHEMATICS AND COMPUTATION, 1989, 33 (03) : 161 - 183
  • [45] GEOMETRIC FORMULATION OF NONPERTURBATIVE 2D QUANTUM-GRAVITY
    SCHIMMRIGK, R
    PHYSICAL REVIEW LETTERS, 1990, 65 (20) : 2483 - 2486
  • [46] Geometric 2D image analysis for automatic visual inspection
    Liu, Y
    Rodrigues, MA
    SEVENTH INTERNATIONAL CONFERENCE ON IMAGE PROCESSING AND ITS APPLICATIONS, 1999, (465): : 656 - 660
  • [47] A novel approach to the 2d differential geometric guidance problem
    Li, Chaoyong
    Jing, Wuxing
    Qi, Zhiguo
    Wang, Hui
    Transactions of the Japan Society for Aeronautical and Space Sciences, 2007, 50 (167): : 34 - 40
  • [48] Practical study on 2D differential geometric guidance problem
    Li, Chao-Yong
    Qi, Zhi-Guo
    Jing, Wu-Xing
    Harbin Gongye Daxue Xuebao/Journal of Harbin Institute of Technology, 2007, 39 (07): : 1031 - 1035
  • [49] Geometric properties of quasiperiodic orbits of 2D Hamiltonian systems
    Adrover, A
    Giona, M
    PHYSICS LETTERS A, 1999, 259 (06) : 451 - 459
  • [50] Linguistic approach to 2D geometric modeling of hierarchical systems
    Lakmazaheri, S
    Edwards, P
    JOURNAL OF COMPUTING IN CIVIL ENGINEERING, 1997, 11 (03) : 165 - 174