Terrain modeling at variable resolution with fractal interpolation

被引:0
|
作者
Xiao, GY [1 ]
Li, BZ [1 ]
Zhou, YH [1 ]
机构
[1] Shanghai Jiao Tong Univ, Inst Image Commun & Informat Proc, Shanghai 200030, Peoples R China
关键词
terrain modeling; variable resolution; fractal interpolation; Delaunay triangulation;
D O I
暂无
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
In generating fine, realistic terrain surface from a coarse one, it is important to maintain the original natural features in the final results, while at the same time visualize the part of the scene that is close at a high level of detail and the part that is far at a low level of detail. In this paper, we present a new algorithm that can meet these two requirements. In order to meet the first requirement, we propose a fractal-based interpolation scheme for irregularly spaced data, where the fractal features are derived from the coarse sample data set. In this procedure, we add more detail to the area that is near the view point than to the area that is far away. Thus, the second demand is also satisfied. In addition, we use triangulated irregular network to visualize the generated terrain. A prime feature here is that it performs partial Delaunay triangulation at each interpolation step, so that the triangles with very small angles are avoided only at a tolerable computational cost.
引用
收藏
页码:790 / 794
页数:3
相关论文
共 50 条
  • [21] On the variable order fractional calculus of fractal interpolation functions
    R. Valarmathi
    A. Gowrisankar
    Fractional Calculus and Applied Analysis, 2023, 26 : 1273 - 1293
  • [22] On the variable order fractional calculus of fractal interpolation functions
    Valarmathi, R.
    Gowrisankar, A.
    FRACTIONAL CALCULUS AND APPLIED ANALYSIS, 2023, 26 (03) : 1273 - 1293
  • [23] Approximation using hidden variable fractal interpolation function
    Chand, Arya K. B.
    Katiyar, Saurabh K.
    Viswanathanl, Puthan V.
    JOURNAL OF FRACTAL GEOMETRY, 2015, 2 (01) : 81 - 114
  • [24] Lacunary Interpolation by Fractal Splines with Variable Scaling Parameters
    Viswanathan, P.
    Chand, A. K. B.
    Tyada, K. R.
    NUMERICAL MATHEMATICS-THEORY METHODS AND APPLICATIONS, 2017, 10 (01) : 65 - 83
  • [25] Fractal interpolation functions with variable parameters and their analytical properties
    Wang, Hong-Yong
    Yu, Jia-Shan
    JOURNAL OF APPROXIMATION THEORY, 2013, 175 : 1 - 18
  • [26] Explicitly defined fractal interpolation functions with variable parameters
    Serpa, Cristina
    Buescu, Jorge
    CHAOS SOLITONS & FRACTALS, 2015, 75 : 76 - 83
  • [27] Representation and visualization of terrain surfaces at variable resolution
    P. Cignoni
    E. Puppo
    R. Scopigno
    The Visual Computer, 1997, 13 : 199 - 217
  • [28] Representation and visualization of terrain surfaces at variable resolution
    Cignoni, P
    Puppo, E
    Scopigno, R
    VISUAL COMPUTER, 1997, 13 (05): : 199 - 217
  • [29] On the Variable Order Fractional Calculus Characterization for the Hidden Variable Fractal Interpolation Function
    Raja, Valarmathi
    Gowrisankar, Arulprakash
    FRACTAL AND FRACTIONAL, 2023, 7 (01)
  • [30] Fractal Terrain Modeling with Artistic-Style Rendering
    Chen, Tian-Ding
    Zhong, Qi
    Wang, Wa
    Li, Mao-Qian
    INTERNATIONAL CONFERENCE ON CONTROL ENGINEERING AND AUTOMATION (ICCEA 2014), 2014, : 587 - 592