Araştırma Makalesi
BibTex RIS Kaynak Göster
Yıl 2022, Cilt: 5 Sayı: 2, 160 - 166, 01.04.2022
https://doi.org/10.47115/bsagriculture.1077101

Öz

Kaynakça

  • Alpar R. 2003. Introduction to applied multivariate statistical methods: I, Nobel, Ankara, Turkey.
  • Aneiros-Pérez G, Vieu P. 2008. Nonparametric time series prediction: A semi-functional partial linear modeling. J. Multivariate Anal, 99(5): 834-857.
  • Aytaç M. 1991. Applied non-parametric statistical tests. Uludag University Press, Bursa, Turkey.
  • Begun J, Hall W, Huang W, Wellner J. 1983. Information and asymptotic efficiency in parametric-nonparametric models. Annals of Stat, 11: 432-452.
  • Berry WD. 1993. Understanding Regression Assumptions, Vol. 92. SAGE Publications, London, UK, pp: 104.
  • Buckley MJ, Eagleson GK, Silwerman GK. 1988. The Estimation of residual variance in nonparametric regression. Biometrika, 75(2): 189-199.
  • Hurvich CM, Tsai CL. 1989. Regression and time series model selection in small samples. Biometrika, 76(2): 297-307.
  • Liu J, Zhang R, Zhao W. 2013. A robust and efficient estimation method for single index models. J Multivariate Anal, 122: 226-238.
  • Mammadov M, Yüzer AF, Aydın D. 2005. Splayn correction regression and correction parameter selection. 4th Statistics Congress proceedings and poster abstracts book, Belek-Antalya, September 25-28, 2005, pp: 148-149.
  • Newey WK. 1989. The Asymptotic variance of semiparametric estimators. princeton university. Econometric Res Program Memo, No: 346.
  • Omay RE. 2007. Roughness Penalty approach in regression. PhD Thesis, Anadolu University, Institute of Science and Technology, Department of Statistics, Eskisehir, Turkey, pp: 129.
  • Speckman P. 1988. Kernel smoothing in partially linear model. J Royal Stat Soc B, 50: 413-436.
  • Schennach SM. 2004. Nonparametric regression in the presence of measurement error. Econometric Theory, 20: 1046-1093.
  • Schimek MG. 2000. Estimation and inference in partially linear models with smoothing splines. J Stat Plan Infer, 91: 525-540.
  • Shi X. 2009. Applications of nonparametric and semiparametric methods in economics and finance. PhD Thesis, Economics in the Graduate School of Binghamton University, New York.
  • Tezcan N. 2011. Non-parametric regression analysis. Atatürk Univ J Econ Admin Sci, 25: 341-352.
  • Toprak S. 2015. Semi-parametric regression models with measurement errors. PhD Thesis, Dicle University, Institute of Science, Department of Mathematics, Diyarbakır, Turkey, pp: 98.
  • Turanlı M, Bağdatlı KS. 2012. Determining the factors affecting the flat prices in the site by semiparametric regression analysis. Istanbul Commerce Univ J Soc Sci, 11(21): 383-402.
  • Yatchew A. 2003. Semiparametric regression for the applied econometrician. Cambridge University Pres, Cambridge, UK, pp: 213.
  • Zhongyi Z, Baocheng W. 2001. Dianostic and influence analysis for semiparametric nonlinear regression models. Acta Math Appl Sinica, 24(4): 568-581.

Semiparametric Regression Models and Applicability in Agriculture

Yıl 2022, Cilt: 5 Sayı: 2, 160 - 166, 01.04.2022
https://doi.org/10.47115/bsagriculture.1077101

Öz

Parametric regression models assume that the dependent variable is a linear relationship with the independent variables and the form of the relationship is known. Nonparametric regression methods are applied in cases where the relationship type is not known or assumptions cannot be provided. However, when there is more than one independent variable, some of the independent variables may be in a linear relationship with the dependent variable, while some may be in a nonlinear relationship. In order to model these variables, semiparametric regression models, which are a combination of parametric and nonparametric regression methods, are used. In this study parametric, nonparametric and semiparametric regression models, parametric estimates, fit statistical values of the models, confidence intervals and standard error values were calculated. As a result of the analysis, the parameters of the milking unit and the quarantine area among the parametric variables, the operation area, the ventilation area, the number of ventilation, the quarantine area, the infirmary area, the manure pit and the distance to the center among the non-parametric variables were found to be statistically very important (P<0.01). As a result, it was concluded that the correct definition of the variables (parametric and non-parametric) that are effective in determining the operating cost of agricultural enterprises and consequently the sales price, and the selection of the appropriate model are extremely important and that semiparametric models can be used easily in this field.

Kaynakça

  • Alpar R. 2003. Introduction to applied multivariate statistical methods: I, Nobel, Ankara, Turkey.
  • Aneiros-Pérez G, Vieu P. 2008. Nonparametric time series prediction: A semi-functional partial linear modeling. J. Multivariate Anal, 99(5): 834-857.
  • Aytaç M. 1991. Applied non-parametric statistical tests. Uludag University Press, Bursa, Turkey.
  • Begun J, Hall W, Huang W, Wellner J. 1983. Information and asymptotic efficiency in parametric-nonparametric models. Annals of Stat, 11: 432-452.
  • Berry WD. 1993. Understanding Regression Assumptions, Vol. 92. SAGE Publications, London, UK, pp: 104.
  • Buckley MJ, Eagleson GK, Silwerman GK. 1988. The Estimation of residual variance in nonparametric regression. Biometrika, 75(2): 189-199.
  • Hurvich CM, Tsai CL. 1989. Regression and time series model selection in small samples. Biometrika, 76(2): 297-307.
  • Liu J, Zhang R, Zhao W. 2013. A robust and efficient estimation method for single index models. J Multivariate Anal, 122: 226-238.
  • Mammadov M, Yüzer AF, Aydın D. 2005. Splayn correction regression and correction parameter selection. 4th Statistics Congress proceedings and poster abstracts book, Belek-Antalya, September 25-28, 2005, pp: 148-149.
  • Newey WK. 1989. The Asymptotic variance of semiparametric estimators. princeton university. Econometric Res Program Memo, No: 346.
  • Omay RE. 2007. Roughness Penalty approach in regression. PhD Thesis, Anadolu University, Institute of Science and Technology, Department of Statistics, Eskisehir, Turkey, pp: 129.
  • Speckman P. 1988. Kernel smoothing in partially linear model. J Royal Stat Soc B, 50: 413-436.
  • Schennach SM. 2004. Nonparametric regression in the presence of measurement error. Econometric Theory, 20: 1046-1093.
  • Schimek MG. 2000. Estimation and inference in partially linear models with smoothing splines. J Stat Plan Infer, 91: 525-540.
  • Shi X. 2009. Applications of nonparametric and semiparametric methods in economics and finance. PhD Thesis, Economics in the Graduate School of Binghamton University, New York.
  • Tezcan N. 2011. Non-parametric regression analysis. Atatürk Univ J Econ Admin Sci, 25: 341-352.
  • Toprak S. 2015. Semi-parametric regression models with measurement errors. PhD Thesis, Dicle University, Institute of Science, Department of Mathematics, Diyarbakır, Turkey, pp: 98.
  • Turanlı M, Bağdatlı KS. 2012. Determining the factors affecting the flat prices in the site by semiparametric regression analysis. Istanbul Commerce Univ J Soc Sci, 11(21): 383-402.
  • Yatchew A. 2003. Semiparametric regression for the applied econometrician. Cambridge University Pres, Cambridge, UK, pp: 213.
  • Zhongyi Z, Baocheng W. 2001. Dianostic and influence analysis for semiparametric nonlinear regression models. Acta Math Appl Sinica, 24(4): 568-581.
Toplam 20 adet kaynakça vardır.

Ayrıntılar

Birincil Dil İngilizce
Konular Ziraat Mühendisliği
Bölüm Research Articles
Yazarlar

Esra Yavuz 0000-0002-5589-297X

Mustafa Şahin 0000-0003-3622-4543

Yayımlanma Tarihi 1 Nisan 2022
Gönderilme Tarihi 21 Şubat 2022
Kabul Tarihi 18 Mart 2022
Yayımlandığı Sayı Yıl 2022 Cilt: 5 Sayı: 2

Kaynak Göster

APA Yavuz, E., & Şahin, M. (2022). Semiparametric Regression Models and Applicability in Agriculture. Black Sea Journal of Agriculture, 5(2), 160-166. https://doi.org/10.47115/bsagriculture.1077101

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