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快速构造植物几何结构的子结构算法
引用本文:康孟珍,PhilippedeReffye,胡包钢,赵星.快速构造植物几何结构的子结构算法[J].中国图象图形学报,2004,9(1):79-86.
作者姓名:康孟珍  PhilippedeReffye  胡包钢  赵星
作者单位:[1]中国科学院自动化研究所模式识别国家重点实验室,北京100080 [2]法国国家信息与自动化研究院,BP105,78153巴黎,法国 [3]中国科学院自动化研究所中法信息、自动化与应用数学联合实验室,北京100080
基金项目:国家自然科学基金项目 ( 60 0 73 0 0 7),中科院自动化所中法联合实验室项目
摘    要:顺序地模拟符合植物学生物特征的复杂树结构会占用很多计算机资源。为减少对计算机资源的占用,提出了一种从最简单的子结构起,通过子结构的引用来形成复杂结构的方法。由于在该方法中重复出现的结构只被计算一次,因此不仅可以提高复杂结构的计算速度,而且可以降低几何信息的存储量。该几何信息不仅包括所模拟植物在各个生长周期的结构,而且包括了每个子结构的具体形态。尽管这是一种自上而下的算法,但由于子结构方法能够实现弯曲枝条的模拟,并能产生重复生长的结构和花序结构,因此具有通用性。

关 键 词:快速算法  子结构  植物几何结构  自动机  递归算法  花序结构
文章编号:1006-8961(2004)01-0079-08

Fast Construction of Geometrical Structure of Plant with Substructures Algorithm
KANG Meng-zhen ,Philippe de REFFYE ,HU Bao-gang ,ZHAO Xing , ,KANG Meng-zhen ,Philippe de REFFYE ,HU Bao-gang ,ZHAO Xing , ,KANG Meng-zhen ,Philippe de REFFYE ,HU Bao-gang ,ZHAO Xing , and KANG Meng-zhen ,Philippe de REFFYE ,HU Bao-gang ,ZHAO Xing ,.Fast Construction of Geometrical Structure of Plant with Substructures Algorithm[J].Journal of Image and Graphics,2004,9(1):79-86.
Authors:KANG Meng-zhen  Philippe de REFFYE  HU Bao-gang  ZHAO Xing    KANG Meng-zhen  Philippe de REFFYE  HU Bao-gang  ZHAO Xing    KANG Meng-zhen  Philippe de REFFYE  HU Bao-gang  ZHAO Xing  and KANG Meng-zhen  Philippe de REFFYE  HU Bao-gang  ZHAO Xing  
Affiliation:KANG Meng-zhen ,Philippe de REFFYE ,HU Bao-gang ,ZHAO Xing , ,KANG Meng-zhen ,Philippe de REFFYE ,HU Bao-gang ,ZHAO Xing , ,KANG Meng-zhen ,Philippe de REFFYE ,HU Bao-gang ,ZHAO Xing , and KANG Meng-zhen ,Philippe de REFFYE ,HU Bao-gang ,ZHAO Xing ,
Abstract:Sequential simulation of 3D geometry of complex plant that is faithful to botany may occupy a lot of computer resources. In this paper, a method of building complex structures begun by the simplest stems is presented; the simpler substructures are pasted recursively to form more complicated branches. In doing that, the repetitive structure in plant is computed only once, and then can be reused according to its index, thus this method can increase computation speed of complex tree structure, and decrease storage size for the geometrical information as well. These information includes not only geometrical data of the simulated plant at each growth cycle, such as orientation and position of each botanical organ, but also that of each substructure. Although substructure method is a top-down algorithm that is inverse to growth sequence of plant growth, it is shown in this paper that bending branches can still be simulated in this way, as well as reiteration and inflorescence structures, which shows the generality of this method.
Keywords:Fast algorithm  Substructure  Plant geometrical structure  Automaton  Recursive algorithm
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