生物多样性 ›› 2015, Vol. 23 ›› Issue (5): 641-648. DOI: 10.17520/biods.2015089 cstr: 32101.14.biods.2015089
所属专题: 森林动态监测样地专题
张姗1,2, 蔺菲1, 原作强1, 匡旭1,2, 贾仕宏1,2, 王芸芸1,2, 索炎炎1,2, 房帅1,2, 王绪高1, 叶吉1, 郝占庆1,*()
收稿日期:
2015-04-11
接受日期:
2015-05-28
出版日期:
2015-09-20
发布日期:
2015-10-12
通讯作者:
郝占庆
基金资助:
Shan Zhang1,2, Fei Lin1, Zuoqiang Yuan1, Xu Kuang1,2, Shihong Jia1,2, Yunyun Wang1,2, Yanyan Suo1,2, Shuai Fang1,2, Xugao Wang1, Ji Ye1, Zhanqing Hao1,*()
Received:
2015-04-11
Accepted:
2015-05-28
Online:
2015-09-20
Published:
2015-10-12
Contact:
Hao Zhanqing
摘要:
草本层是森林生态系统的重要组成部分, 对维持森林生物多样性具有重要意义。本文以长白山阔叶红松(Pinus koraiensis)林25 ha固定监测样地为研究平台, 运用不同的统计模型(对数正态模型和对数级数模型)及机理模型(包括生态位模型: 断棍模型和生态位优先占领模型; 中性模型: 复合群落零和多项式模型和Volkov模型), 对不同季节草本物种多度分布进行拟合。采用Kolmogorov-Smirnov和AIC检验确定最优模型, 以揭示草本层物种多度分布格局随季节的变化规律, 探讨草本层物种组成与结构背后的生态学过程。结果表明: (1)草本层物种多度分布季节差异明显。春季各多度级物种数差异不大, 夏季中间种较多, 秋季则是稀有种较多; (2)模型拟合结果显示, 不同季节草本层物种多度分布的最优拟合模型相近。统计模型中对数级数模型表现最优, 机理模型中中性模型的拟合效果优于生态位模型。复合群落零和多项式模型较好地拟合了春夏季草本物种多度分布, Volkov模型较好地拟合了秋季草本物种多度分布。综上所述, 尽管长白山阔叶红松林草本植物不同季节的物种多度分布格局不尽一致, 但其背后的构建机制相似, 中性随机过程在草本层物种多样性维持过程中显得更为重要。
张姗, 蔺菲, 原作强, 匡旭, 贾仕宏, 王芸芸, 索炎炎, 房帅, 王绪高, 叶吉, 郝占庆 (2015) 长白山阔叶红松林草本层物种多度分布格局及其季节动态. 生物多样性, 23, 641-648. DOI: 10.17520/biods.2015089.
Shan Zhang, Fei Lin, Zuoqiang Yuan, Xu Kuang, Shihong Jia, Yunyun Wang, Yanyan Suo, Shuai Fang, Xugao Wang, Ji Ye, Zhanqing Hao (2015) Herb layer species abundance distribution patterns in different seasons in an old-growth temperate forest in Changbai Mountain, China. Biodiversity Science, 23, 641-648. DOI: 10.17520/biods.2015089.
季节 Season | 对数正态模型 Log-normal model | 对数级数模型 Log-series model | 断棍模型 Broken-stick model | 生态位优先占领模型 Niche preemption model | 复合群落零和多项式模型 Metacommunity zero-sum multinomial distribution model | Volkov模型 Volkov model | |||||||||||
---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
AIC值 | D | AIC值 | D | AIC值 | D | AIC值 | D | AIC值 | D | AIC值 | D | ||||||
春季 Spring | 901.3 | 0.11 | 885.3 | 0.08 | 1,102.9 | 0.51** | 307,698.7 | 0.31** | 885.5 | 0.08 | 888.9 | 0.11 | |||||
夏季 Summer | 883.2 | 0.08 | 876.8 | 0.08 | 1,038.3 | 0.46** | 112,380.8 | 0.34** | 877.3 | 0.08 | 938.0 | 0.20 | |||||
秋季 Autumn | 801.2 | 0.10 | 789.5 | 0.10 | 981.6 | 0.57** | 63,593.5 | 0.44** | 790.1 | 0.11 | 789.9 | 0.12 |
表1 不同季节6种模型的拟合优度检验
Table 1 Goodness-of-fit test of six models in different seasons
季节 Season | 对数正态模型 Log-normal model | 对数级数模型 Log-series model | 断棍模型 Broken-stick model | 生态位优先占领模型 Niche preemption model | 复合群落零和多项式模型 Metacommunity zero-sum multinomial distribution model | Volkov模型 Volkov model | |||||||||||
---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
AIC值 | D | AIC值 | D | AIC值 | D | AIC值 | D | AIC值 | D | AIC值 | D | ||||||
春季 Spring | 901.3 | 0.11 | 885.3 | 0.08 | 1,102.9 | 0.51** | 307,698.7 | 0.31** | 885.5 | 0.08 | 888.9 | 0.11 | |||||
夏季 Summer | 883.2 | 0.08 | 876.8 | 0.08 | 1,038.3 | 0.46** | 112,380.8 | 0.34** | 877.3 | 0.08 | 938.0 | 0.20 | |||||
秋季 Autumn | 801.2 | 0.10 | 789.5 | 0.10 | 981.6 | 0.57** | 63,593.5 | 0.44** | 790.1 | 0.11 | 789.9 | 0.12 |
季节 Season | 复合群落零和多项式模型 Metacommunity zero-sum multinomial distribution model | Volkov 模型 Volkov model | ||
---|---|---|---|---|
θ | θ | m | ||
春季 Spring | 7.78 | 355.00 | 1×10-3 | |
夏季 Summer | 10.12 | 75.96 | 0.25 | |
秋季 Autumn | 11.50 | 11.68 | 0.50 |
表2 长白山阔叶红松林不同季节中性模型参数
Table 2 Parameters of neutral model in different seasons in the broad-leaved Korean pine mixed forest in Changbai Mountain
季节 Season | 复合群落零和多项式模型 Metacommunity zero-sum multinomial distribution model | Volkov 模型 Volkov model | ||
---|---|---|---|---|
θ | θ | m | ||
春季 Spring | 7.78 | 355.00 | 1×10-3 | |
夏季 Summer | 10.12 | 75.96 | 0.25 | |
秋季 Autumn | 11.50 | 11.68 | 0.50 |
图2 不同季节长白山阔叶红松林草本的物种多度分布及模型拟合。观测值以点表示, 图中Log-normal指对数正态模型, Log-series指对数级数模型, Preemption指生态位优先占领模型, Broken-stick指断棍模型, MZSM指复合群落零和多项式模型, Volkov指Volkov模型。
Fig. 2 Herb species abundance distributions and model fittings in different seasons in the broad-leaved Korean pine mixed forest in Changbai Mountain. Observed values are shown by points, Log-normal, Log-series, Preemption, Broken-stick, MZSM and Volkov represent log-normal model, log-series model, niche preemption model, broken-stick model, metacommunity zero-sum multinomial distribution model and Volkov model, respectively.
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