中国农业科技导报 ›› 2018, Vol. 20 ›› Issue (10): 29-35.DOI: 10.13304/j.nykjdb.2018.0170

• 生物技术 生命科学 • 上一篇    下一篇

基于Richards方程的百合生长动态模拟分析

孙明伟1,赵统利1,邵小斌1*,朱朋波1,汤雪燕1,王江英1,陈翠竹2   

  1. 1.连云港市农业科学院, 江苏 连云港 222006; 2.连云港市农业委员会, 江苏 连云港 222006
  • 收稿日期:2018-03-20 出版日期:2018-10-15 发布日期:2018-04-20
  • 通讯作者: *通信作者:邵小斌,副研究员,研究方向为球宿根花卉育种及栽培。E-mail:13851270566@163.con
  • 作者简介:孙明伟,助理研究员,硕士,研究方向为百合育种及栽培。E-mail:sunmingweihappy@163.com。
  • 基金资助:
    江苏省农业自主创新基金项目\[CX(14)2063\];连云港市农业科学院青年基金项目(QNJJ1715)资助。

Growth Dynamic Analysis of Lily Under Richards Equation

SUN Mingwei1, ZHAO Tongli1, SHAO Xiaobin1*, ZHU Pengbo1, TANG Xueyan1, WANG Jiangying1, CHEN Cuizhu2   

  1. 1.Lianyungang Academy of Agricultural Sciences, Jiangsu Lianyungang 222006; 2.Lianyungang Agricultural Commission, Jiangsu Lianyungang 222006, China
  • Received:2018-03-20 Online:2018-10-15 Published:2018-04-20

摘要: 为研究露地条件下百合从营养生长到生殖生长过程中株高、茎上叶、花茎及花苞的生长动态过程,以百合品种‘Conca D,or’为材料,在对不同器官形态发育测量的基础上,运用Richards方程对株高、叶片、花茎、花苞等器官的实测数据进行曲线拟合,构建生长发育模型。结果表明:株高的生长量方程为Y=48.151/(1+64.478e-0.235x)1/0.235;叶片的生长量方程为:Y=3.429/(1+0.006e-0.105x)1/0.001;花茎的生长量方程为:Y=7.387/(1+2 245.212e-0.223x)1/0.963 8;花苞的生长量方程为:Y=15.313/(1+841.027e-0.136x)1/1.687,4个生长方程的决定系数R2分别为0.999、0.985、0.994和0.989,其生长量曲线的实测值与预测值高度拟合,满足“慢-快-慢”的生长规律。4个生长方程很好的揭示了百合从营养生长到生殖生长过程中各器官生长的发育规律,能够预测花苞开裂后花被片生长的情况。

关键词: 百合, Richards 生长方程, 动态模拟, 发育规律

Abstract: In order to provide necessary technical reference for further accurate management of water and fertilizer in lily, this paper studied its growth process from vegetative growth to reproductive. with Lilium ‘Conca D,or’ as material, and fitted the measured data of plant height, leaves, stems, flower bracts by Richards equation and exponential equation, and then constructed the growth model. The results showed as follows: the plant heights equation was Y=48.151/(1+64.478e-0.235x)1/0.235; the leaves equation was Y=3.429/(1+0.006e-0.105x)1/0.001; the stems equation was Y=7.387/(1+2 245.212e-0.223x)1/0.9638; the flower bracts was Y=15.313/(1+841.027e-0.136x)1/1.687. The determination coefficients R2 of the four growth equations were 0.999, 0.985, 0.994 and 0.989, respectively. The measured values of the growth curves were highly fitted with the predicted values, and the growth law of “slow-fast-slow” was satisfied. The four growth equations revealed the growth law of lily organs from vegetative growth to reproductive growth and could predict the growth condition of the perianth piece after the bud was cracked.

Key words: Lilium L., growth equation, dynamic simulation, growth rhythm