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Habitat selection and spatial distribution of white eared-pheasant Crossoptilon crossoptilon during early breeding period

机译:繁殖期白耳opti交opti的生境选择和空间分布

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In order to characterize the habitat selection and spatial distribution of white eared-pheasant Crossoptilon crossoptilon breeding pairs, we surveyed the species around Zhujie Monastery in Daocheng C ounty, Sichuan P rovince, China from January to June 2003 and April to June 2004. Line transects of systematic sampling were used to characterize several environmental variables of the whole study area before the occurrence of breeding pairs. The distance between any two nearest transects was 100 m and grids (100 m × 100 m) were obtained every 100 m along transects. Random transects were then applied to count the number of the breeding pairs and record the actual positions they occurred after the emergence of the breeding pairs. Random transects as a whole traversed all the grids. Moran’s I coefficient of dependent variable’s residuals was the lowest when the lag was 200 m. Therefore, the grid size was 200 m × 200 m and 99 grids were obtained by uniting four coterminous 100 m × 100 m grids into one. The grids with presence of the breeding pairs were defined as detected grids and valued 1, the grids with absence as undetected ones and valued 0. Distance to the nearest water, shrub cover, shrub height and herb height showed significant differences between detected and undetected grids. Univariate analysis of logistic regression was derived with the above variables and their first-order interaction as independent variables. In univariate analysis the variables with probability less than 0.30 were remained. Forward elimination stepwise logistic regression was conducted with the remained variables as independent variables. Finally, regression equation with the lowest AICC value was regarded as the optimal model. The model could be formally expressed as: π ( x ) = e g ( x ) / 1 + e g ( x ) , g ( x ) = 2.473 + 0.223 × shrub cover – 0.011 × distance to nearest water. The model suggested that habitat selection of breeding pairs was negatively related to distance to nearest water and positively related to shrub cover. The value of CT that suggested the predictive accuracy of the whole model was 78.79%, the value of CP suggesting the predictive accuracy of the detected grid 77.55% and the value of CA suggesting the predictive accuracy of the undetected grid 80.00%. The observed points with the presence of the breeding pairs were mostly located in the grids with high probability of occurrence predicted by the model. We surveyed the study area again in 2004 to test the goodness-of–fit of the model. The observed detected and undetected grids in this year didn’t show significant differences with what the model predicted . The model could well predict the habitat selection of the breeding pairs. Variograms of the breeding pairs in 0 o (east-west), 45o (northeast-southwest), 90o (north-south) and 135o (northwest-southeast) directions were calculated. Results showed that the directional variograms could all be regressed by spherical model. Spherical model variograms in 4 directions revealed the breeding pairs had distinctive spatial properties that were effectively quantified by the parameters nugget ( C 0), sill ( C 0 + C ), rang ( a ) and fractual ( D ). The lowest nugget, sill and rang existed in 0o direction, the highest nugget in 90o, the highest sill and rang in 45o. The Kriging distribution of the breeding pairs was obviously not homogenous but rather clustered [ A cta Zoologica Sinica 51(3): 383 –392, 2005].
机译:为了表征白耳山鸡opti交Cross交配繁殖对的生境选择和空间分布,我们调查了中国四川省道城县竹节寺周围朱jie寺周围的物种,该物种于2003年1月至6月和2004年4月至2004年6月。系统采样的数量被用来表征整个研究区域在繁殖对发生之前的几个环境变量。任意两个最近的样条线之间的距离为100 m,沿样条线每100 m获得一个网格(100 m×100 m)。然后应用随机样条来计算繁殖对的数量,并记录它们在繁殖对出现后的实际位置。随机样条线作为一个整体遍历所有网格。滞后为200 m时,Moran因变量残差的I系数最低。因此,网格大小为200 m×200 m,并且通过将四个连续的100 m×100 m网格合并为一个获得了99个网格。存在繁殖对的网格定义为检测到的网格,值为1,不存在的网格定义为未检测到的网格,值为0。到最近水域,灌木丛,灌木高度和草本高度的距离显示,检测到的网格和未检测到的网格之间存在显着差异。 。用上述变量及其一阶相互作用作为自变量,得出逻辑回归的单变量分析。在单变量分析中,保留了概率小于0.30的变量。用剩余变量作为自变量进行前向消除逐步逻辑回归。最后,以AIC C 值最小的回归方程为最优模型。该模型可以正式表示为:π(x)= e g (x) / 1 + e g (x) , g(x)= 2.473 + 0.223×灌木覆盖度– 0.011×距最近水的距离。该模型表明,繁殖对的生境选择与到最近水的距离呈负相关,与灌木覆盖呈正相关。表明整个模型的预测精度的CT值为78.79%,CP的值表示检测到的网格的预测精度为77.55%,CA的值表示未检测到的网格的预测精度为80.00%。存在繁殖对的观测点大多位于模型预测的发生概率较高的网格中。我们在2004年再次对研究区域进行了调查,以测试模型的拟合优度。今年观测到的和未检测到的网格与模型预测的结果没有显着差异。该模型可以很好地预测繁殖对的生境选择。 0 o (东西方),45 o (东西方),90 o (东西方)的繁殖对方差图计算了135 o (西北-东南)方向。结果表明,方向变异函数都可以通过球形模型进行回归。四个方向的球形模型变异图显示,繁殖对具有独特的空间特性,可通过参数块(C 0 ),窗台(C 0 + C)有效地量化(a)和分形(D)。最低的熔核,基石和幅度在0 o 方向上存在,最高的熔核在90 o 中,最高的基石和幅度在45 o 中。育种对的克里格分布显然不是同质的,而是成簇的[动物学杂志51(3):383 –392,2005]。

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