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https://ah.lib.nccu.edu.tw/handle/140.119/87365| 題名: | 參數估計在最適肥料量問題上的效應 Effect of Parameter Estimation on Fertilizer Optimization |
作者: | 洪榮耀 Hung, rung yau |
貢獻者: | 宋傳欽 Sung, Chuan-Chin 洪榮耀 Hung, rung yau |
關鍵詞: | 最適肥料量 參數受限條件 |
日期: | 1996 | 上傳時間: | 28-四月-2016 | 摘要: | 本文首先將推導最適肥料量問題在二次模型參數受限條件時的參數估計及最適肥料量估計的演算法.其次,在一般線性模型下,我們將討論最適謀略估計,參數估計和最佳目標函數估計的評估準則,並且探討如何偵測出對最適謀略估計,參數估計以及最佳目標函數估計有影響力的資料點.同時,我們也將在二次模型下再次考慮前述的問題.最後,我們將引用\"北卡羅來納州試驗資料 \",作實例分析,加以說明. | 參考文獻: | [1 ]Anderson, R. L. and Nelson, 1. A. (1975) A family of models involving intersecting straight lines and concomitant\r\nexperimental designs useful in evaluating response to fertilizer nutrients. Biometrics, 31, 303-318.\r\n[2]Cerrato, M. E. and Blackmer, A. M. (1990) Comparison of\r\nmodels for describing comyield response to nitrogen\r\nfertilization. Agron. J, 82, 138-143.\r\n[3]Dent, J. B. and Blackie, M. J. (1979) Systems Simulation In Agriculture. London: Applied Science.\r\n[4]France, J. and Thomley, J. H. M. (1984) Mathematical Models in Agriculture, pp. 144-150. London: Butterworth.\r\n[5]Heady, E. O. and Dillon, J .L. (1961) Agricultural Production Functions. Ames: Iowa state University press.\r\n[6]Paris, Q. (1992) The return of von Liebig`s \"law of the\r\nminimun\". Agron. J., 84, 1040-1046.\r\n[7]Wallach, D. and Loisel, P. (1994) Effect of Parameter\r\nEstimation on Fertilizer Optimization.Appl. Statist. , 43, No.4, pp. 641-651. | 描述: | 碩士 國立政治大學 應用數學系 83751001 |
資料來源: | http://thesis.lib.nccu.edu.tw/record/#B2002002887 | 資料類型: | thesis |
| Appears in Collections: | 學位論文 |
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