植物生态学报 ›› 2012, Vol. 36 ›› Issue (2): 151-158.DOI: 10.3724/SP.J.1258.2012.00151

• 研究论文 • 上一篇    下一篇

栽培药材川续断地上部分体积估算的最优样方选择

朱寿东1, 刘慧平1,*(), 黄璐琦2,*(), 王新村3, 张小波2, 薛晓娟1, 穆晓东1, 程洁4   

  1. 1北京师范大学地理学与遥感科学学院, 北京 100875
    2中国中医科学院中药研究所, 北京 100700
    3贵州同济堂制药有限公司, 贵阳 550009
    4北京师范大学全球变化与地球系统科学研究院, 北京 100875
  • 收稿日期:2011-09-07 接受日期:2011-12-14 出版日期:2012-09-07 发布日期:2012-02-22
  • 通讯作者: 刘慧平,黄璐琦
  • 作者简介:huangluqi@263.net
    * E-mail: hpliu@bnu.edu.cn;

Selection of optimum quadrat size and number for estimating aboveground volume of cultivated Dipsacus asperoides

ZHU Shou-Dong1, LIU Hui-Ping1,*(), HUANG Lu-Qi2,*(), WANG Xin-Cun3, ZHANG Xiao-Bo2, XUE Xiao-Juan1, MU Xiao-Dong1, CHENG Jie4   

  1. 1School of Geography, Beijing Normal University, Beijing 100875, China
    2Institute of Chinese Material Medica, China Academy of Chinese Medical Sciences, Beijing 100700, China
    3Guizhou Tongjitang Pharmaceutical Co., Ltd., Guiyang 550009, China
    4College of Global Change and Earth System Science, Beijing Normal University, Beijing 100875, China
  • Received:2011-09-07 Accepted:2011-12-14 Online:2012-09-07 Published:2012-02-22
  • Contact: LIU Hui-Ping,HUANG Lu-Qi

摘要:

以贵州省黔南州龙里县内人工栽培的川续断(Dipsacus asperoides)为研究对象, 就如何选择最优样方的面积和数目来估算川续断地上部分体积进行了研究。首先运用球缺模型计算栽培川续断的地上体积, 然后利用基于套状样方的样带调查法研究估算川续断体积时的最优样方面积, 最后利用方差法计算最优采样数目。结果表明: (1)在只考虑相对平均值和相对消耗时, 25 m × 25 m是最优样方面积; 在此基础上进一步考虑到样方的边界效应和单位面积地上体积相对平均值的变化, 得出25 m × 50 m是最优样方面积。(2)如果预计置信度1-α是0.9, 绝对误差限度d是0.12, 总体方差S2按照常规取0.25, 则25 m × 50 m对应的最佳样方数目是25。(3)该研究实际采集了25个25 m × 50 m的样方, 计算后得到整个栽培园地(面积为72696.24 m 2)川续断的总体积90%的近似置信区间为[1909.798 m3, 2214.762 m3]。

关键词: 球缺模型, 边界效应, 套状样方, 最优样方, 相对消耗

Abstract:

Aims In the traditional Chinese medicine resources survey process, quadrat size and number must be determined before surveying. Our objective is to determine how to select the optimal quadrat size and number for Dipsacus asperoides.
Methods We examined D. asperoides cultivated in Longli, Qiannan Autonomous Prefecture, Guizhou Province. We first calculated aboveground volume of D. asperoides by a segment model. Then we selected the optimal quadrat size and number by using the quadrat-based transect survey method, and calculated the optimal quadrat number by the variance method.
Important findings When only considering of the relative mean of aboveground volume and relative time costs, 25 m × 25 m is the optimal size. But when further considering quadrat boundary effects and variation in relative mean of the aboveground volume, the optimal size is 25 m × 50 m. If the expected confidence level is 0.9, the absolute margin of error is 0.12, the population variance S 2 obtained conventionally is 0.25 and the optimal quadrat number is 25. This study sampled 25 quadrats of 25 m × 50 m within the entire area of the cultivated garden (72696.24 m 2). The total aboveground volume of D. asperoides with approximately 90% confidence located in the extent is [1909.798 m 3, 2214.762 m3]. Results showed that the optimal quadrat size from the nested quadrats method and the segment model are useful in estimating the aboveground volume of cultivated D. asperoides, and they can provide a reference for other surveys.

Key words: a segment model, boundary effects, nested quadrats, optimal quadrats, relative cost