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赵亮, 易现峰, 周华坤, 张晓爱. 2004: 用稳定性同位素技术确定高寒草甸生态系统中动物营养级模型. 动物学研究, 25(6): 497-503.
引用本文: 赵亮, 易现峰, 周华坤, 张晓爱. 2004: 用稳定性同位素技术确定高寒草甸生态系统中动物营养级模型. 动物学研究, 25(6): 497-503.
ZHAO Liang, YI Xian-feng, ZHOU Hua-kun, ZHANG Xiao-ai. 2004. Model of Trophic Levels of Animals in Alpine Meadow Ecosystem by Using Stable Isotopes. Zoological Research, 25(6): 497-503.
Citation: ZHAO Liang, YI Xian-feng, ZHOU Hua-kun, ZHANG Xiao-ai. 2004. Model of Trophic Levels of Animals in Alpine Meadow Ecosystem by Using Stable Isotopes. Zoological Research, 25(6): 497-503.

用稳定性同位素技术确定高寒草甸生态系统中动物营养级模型

Model of Trophic Levels of Animals in Alpine Meadow Ecosystem by Using Stable Isotopes

  • 摘要: 根据稳定性同位素技术原理建立了高寒草甸生态系统中动物的营养级模型(3)、(7)和(9)式。3个模型分别描述了每种食物资源对动物的贡献大小(PCV)、食物资源(Ai)占取食动物(P)的整个食物的比例(PAiP)、动物在高寒草甸生态系统中的营养级(TLc): PCVAi=cos(ΔαPAi)ΖPAi(3) PAiP=PCVAi∑I=1PCVAi×%(7) TLc=1+(αc-αTL1)/Δαcd(9) 式中,ΔαPAi为捕食者P与食物Ai的取食角,ΖPAi为捕食向量与食物向量之间的欧氏距离,αc是消费者的向量角,αTL1是第一营级的向量角,利用系数Δαcd是消费者与食物向量角之差(为一常数)。同时,给出了判断高寒草甸两个物种之间捕食或营养关系模型(ΖS1S2):当cos(Δα)/PCVmin≤ΖS1S2≤cos(Δα)/PCVmax时存在捕食关系,并为上下级营养关系;当ΖS1S2cos(Δα)/PCVmax时,不存在捕食关系,前式为同一营养级,后式为相隔一个至几个营养级。模型(9)式得到的结果与张晓爱等(1999)报道一致。

     

    Abstract: Based on the theory of the stable isotope technique,this paper determined the relative contributions of different food sources to animal diet (PCV,Eqs3),dietary contributions ratio (PAiP,Eqs7) and the trophic level of small rodent (TLc,Eqs9) in alpine meadow ecosystem: PCVAi=cos(ΔαPAi)ΖPAi(3) PAiP=PCVAi∑I=1PCVAi×%(7) TLc=1+(αc-αTL1)/Δαcd(9) Where:ΔαPAi represents the angle between predator vector (P) and food vector (Ai);ΖPAi represents the Euclidean distances between predator and food;αc is the consumer vector angle;αTL1 is the first trophic level vector angle;Δαcd is a const ant as the isotopic enrichment factor.Simultaneously,the model of preying and trophic relationship between two species was estimated in alpine meadow ecosystem:while cos(Δα)/PCVmin≤ΖS1S2≤cos(Δα)/PCVmax,preying relationship presents in two species and one species eat the other;while ΖS1S2cos(Δα)/PCVmax,preying relationship absents,the former Eqs.shows two species in the same trophic level and the latter in more than one trophic level.In addition,the result,which the trophic level of animal is estimated by using Eqs9 in alpine meadow ecosystem,consistents with Zhang et al (1999).

     

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