A COMPUTER-GRAPHICS BASED MODEL FOR SCATTERING FROM OBJECTS OF ARBITRARY SHAPES IN THE OPTICAL-REGION

被引:90
作者
GOEL, NS
ROZEHNAL, I
THOMPSON, RL
机构
[1] Department of Systems Science, State University of New York, Binghamton
基金
美国国家航空航天局;
关键词
D O I
10.1016/0034-4257(91)90032-2
中图分类号
X [环境科学、安全科学];
学科分类号
08 ; 0830 ;
摘要
A general computer graphics based model, named DIANA, is presented for computer generation of objects of arbitrary shape (including vegetation canopies) and for calculating bidirectional reflectances and scattering from them, in the visible and near infrared regions. The computer generation uses a modified Lindenmayer system (L-system) approach. With this approach, one can, in a simple way, generate objects of arbitrary shapes (such as plants and trees and their canopies, houses of various shapes, and mountains) as well as simulation of their growth, dynamics, and movement. In rendering an object on a computer screen, the object is divided into facets (triangles and quadrilaterals), and some existing and some new computer graphics techniques are used to display the object, with shading and shadowing appropriately taken into account. These rendering techniques are also used, in an innovative way, to calculate the scattering and reflectance from the object. The use of the technique is illustrated with scattering from canopies of simulated corn plants. The scattering is quantified using traditional measures like bidirectional reflectance factor and albedo as well as rendering of the canopies with brightness of a facet proportional to the amount of light scattered from the object in the viewer's direction.
引用
收藏
页码:73 / 104
页数:32
相关论文
共 36 条
  • [1] [Anonymous], 1975, NUMERICAL METHODS
  • [2] [Anonymous], 1982, TURTLE GEOMETRY
  • [3] ASRAR G, 1989, THEORY APPLICATIONS
  • [4] Barnsley MF., 2014, FRACTALS EVERYWHERE
  • [5] Progressive refinement approach to fast radiosity image generation
    Cohen, Michael F.
    Chen, Shenchang Eric
    Wallace, John R.
    Greenberg, Donald P.
    [J]. Computer Graphics (ACM), 1988, 22 (04): : 75 - 84
  • [6] Cohen M. F., 1985, Computer Graphics, V19, P31, DOI 10.1145/325165.325171
  • [7] COHEN MF, 1986, IEEE COMPUT GRAPH, V6, P26, DOI 10.1109/MCG.1986.276629
  • [8] DEERING DW, 1989, THEORY APPL OPTICAL, P14
  • [9] Feder J., 1988, FRACTALS
  • [10] GERSTL SAW, 1990, P INT GEOSCI REMOTE, P1735