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本交笼鸡舍种鸡产蛋曲线数学模型研究

李岩, 詹凯, 李俊营, 刘伟, 马瑞钰, 崔海军, 张新, 柳哲杰, 郑钟

李岩, 詹凯, 李俊营, 等. 本交笼鸡舍种鸡产蛋曲线数学模型研究[J]. 华南农业大学学报, 2018, 39(6): 120-124. DOI: 10.7671/j.issn.1001-411X.2018.06.018
引用本文: 李岩, 詹凯, 李俊营, 等. 本交笼鸡舍种鸡产蛋曲线数学模型研究[J]. 华南农业大学学报, 2018, 39(6): 120-124. DOI: 10.7671/j.issn.1001-411X.2018.06.018
LI Yan, ZHAN Kai, LI Junying, LIU Wei, MA Ruiyu, CUI Haijun, ZHANG Xin, LIU Zhejie, ZHENG Zhong. Mathematical model analyses of laying curves for layer breeders in natural mating cages[J]. Journal of South China Agricultural University, 2018, 39(6): 120-124. DOI: 10.7671/j.issn.1001-411X.2018.06.018
Citation: LI Yan, ZHAN Kai, LI Junying, LIU Wei, MA Ruiyu, CUI Haijun, ZHANG Xin, LIU Zhejie, ZHENG Zhong. Mathematical model analyses of laying curves for layer breeders in natural mating cages[J]. Journal of South China Agricultural University, 2018, 39(6): 120-124. DOI: 10.7671/j.issn.1001-411X.2018.06.018

本交笼鸡舍种鸡产蛋曲线数学模型研究

基金项目: 国家蛋鸡产业技术体系专项基金(CARS-40-K21);国家自然科学基金(31601932);安徽省自然科学基金(1508085SQC205);安徽省公益性研究联动计划项目(1604f0704049)
详细信息
    作者简介:

    李岩(1987—),男,博士,E-mail: liyan1314526@163.com

    通讯作者:

    詹 凯(1968—),男,研究员,博士,E-mail: zhankai633@126.com

  • 中图分类号: S831.4

Mathematical model analyses of laying curves for layer breeders in natural mating cages

  • 摘要:
    目的 

    筛选适合四层层叠本交笼鸡舍种鸡的最佳产蛋曲线数学模型。

    方法 

    所有试验鸡均饲喂于全封闭式鸡舍四层层叠式本交笼,采集19~61周龄的海兰褐父母代种鸡的产蛋记录,运用伍德模型、McMillan模型和杨宁模型拟合种鸡产蛋率,并比对分析3种模型的拟合效果。

    结果 

    3种模型均可用于产蛋率拟合,杨宁模型、McMillan模型和伍德模型R值分别为0.997 87、0.964 63和0.764 57,说明杨宁模型的拟合效果最好,McMillan模型次之,伍德模型最差。杨宁模型更适合实际观测数据,适合程度约为McMillan模型的1.160 37×1026倍,为伍德模型的1.599 31×1042倍。不同生产阶段的产蛋率呈不同特征,与海兰褐标准产蛋率相比,种鸡在产蛋率上升阶段的实际观测值低于相同周龄的标准值。

    结论 

    杨宁模型最适合四层层叠本交笼鸡舍种鸡产蛋率拟合,生产过程中要根据模型和产蛋曲线特征科学合理地饲养管理,以达到生产效益最优化。

    Abstract:
    Objective 

    To screen the best mathematical model of laying curves for layer breeders in layer breeder houses installed natural mating cages with four overlap tiers.

    Method 

    All the experimental Hy-Line Brown parent stock layers were fed in the closed layer breeder houses installed natural mating cages with four overlap tiers, and laying records from the 19th to 61th week were collected. The laying rates were fitted using Wood model, McMillan model and Yangning model respectively, and their fitting effects were compared.

    Result 

    All three mathematical models were available for laying rate fitting. The R values of Yangning model, McMillan model and Wood model were 0.997 87, 0.964 63 and 0.764 57 respectively, which showed that Yangning model was the best, followed by McMillan model and Wood model successively. Yangning model was more suitable for actually observed data, and the suitability degree was 1.160 37×1026 times of McMillan model, 1.599 31×1042 times of Wood model. The laying rate curves showed different characteristics in different periods. Compared with the standard laying rates of Hy-Line Brown stock layers in the same age, the experimental laying rates of layer breeders during early rising stage were lower.

    Conclusion 

    Yangning model is most suitable for laying rate fitting of layer breeders in layer breeder houses installed natural mating cages with four overlap tiers. The feeding management should be carried out scientifically and reasonably according to fitting model and egg production curve to maximize the benefits in production process.

  • 图  1   伍德模型的产蛋率拟合曲线和标准曲线比较

    Figure  1.   Comparison of the laying rate fitting curve of Wood model with the standard curve

    表  1   3种模型拟合效果分析和参数估计

    Table  1   The fitting effect analyses and parameter estimations of three models

    模型 拟合效果分析 参数估计值1)
    P R a b c d
    伍德模型 0 0.764 57 0.000 04 3.718 14 0.089 96
    McMillan模型 0 0.964 63 1.227 28 0.006 65 0.268 61 19.474 91
    杨宁模型 0 0.997 87 1.063 45 0.003 83 1.210 20 22.339 65
     1) a:最大潜在产蛋率,b:产蛋率下降参数,c:产蛋率上升参数,d:开产周龄
    下载: 导出CSV

    表  2   3种模型产蛋率拟合结果比对1)

    Table  2   Comparisons of laying rate fitting effects of three models

    模型比对 模型 F P 赤池信息量准则值(AIC值) 赤池权重值
    比对1 伍德模型 194.172 81 1.110 22×10–16 –156.739 29 7.255 43×10–17
    McMillan模型 –231.063 68 1
    比对2 伍德模型 3 762.760 01 0 –156.739 29 6.252 69×10–43
    杨宁模型 –351.095 58 1
    比对3 McMillan模型 –231.063 68 8.617 95×10–27
    杨宁模型 –351.095 58 1
     1) “—”表示F检验失效,未得到确定值
    下载: 导出CSV
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    [2]

    McMILLAN I, FITZ-EARLE M, BUTLER L, et al. Quantitative genetics of fertility: II. Lifetime egg production of Drosophila melanogaster: Experimental[J]. Genetics, 1970, 65(2): 355-369.

    [3]

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    YANG N, WU C, McMILLAN I A N. New mathematical model of poultry egg production[J]. Poult Sci, 1989, 68(4): 476-481.

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    McNALLY D H. Mathematical model for poultry egg production[J]. Biometrics, 1971, 27(3): 735-738.

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    GAVORA J S, PARKER R J, McMILLAN I. Mathematical model of egg production[J]. Poult Sci, 1971, 50(5): 1306-1315.

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出版历程
  • 收稿日期:  2018-02-04
  • 网络出版日期:  2023-05-18
  • 刊出日期:  2018-11-09

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