- Aas, K., Czado, C., Frigessi, A. and Bakken, H. (2009). Pair-copula constructions of multiple dependence. Insurance: Mathematics and Economics, 44: 182–198.
- Azizi,Gh. And Yarahmadi, D. (2003). Investigation of climatic parameters and dry farmed wheat relationship using regression equation. Geographical Research Quarterly, 35:23-29. (Persian)
- Bedford, T. and Cooke, R.M. (2002). Vines: a new graphical model for dependent random variables. Annals of Statistics, 30: 1031–1068.
- Bedford, T. and Cooke, RM. (2001). Probability density decomposition for conditionally dependent random variables modeled by vines. Annals of Mathematics and Artificial Intelligence, 32: 245–268.
- Bokusheva, R. (2010). Measuring the dependence structure between yield and weather variables. ETH Zurich, Institute for Environmental Decisions.
- Brechmann, E.C. and Czado, C. (2011). Risk management with high-dimensional vine copulas: an analysis of the Euro Stoxx 50. Submitted for publication.
- Brechmann, E.C. and Schepsmeier, U. (2012). Modeling dependence with C- and D-vine copulas: the R- package CDVine. To appear in the Journal of Statistical Software.
- Brechmann, E.C., Czado, C. and Aas, K. (2010). Truncated regular vines and their applications. Canadian Journal of Statistics, 40(1): 68–85.
- Chen, S., Wilson, W.W., Larsen, R. and Dahl, B. (2013). Investing in agriculture as an asset class. Department of Agribusiness and Applied Economics Agricultural Experiment Station North Dakota State University.
- Cooke, R.M., Morales, O. and Kurowicka, D. (2007). Vines in overview. Invited Paper Third Brazilian Conference on Statistical Modeling in Insurance and Finance Maresias.
- Czado, C., Brechmann, E.C. and Gruber, L. (2014). Selection of vine copulas. Technische Universitat Munchen.
- Dibmann, J., Brechmann, E.C., Czado, C. and Kurowicka, D. (2013). Selecting and estimating regular vine copulae and application to financial returns. Computational Statistics & Data Analysis. 59: 52–69.
- Farajzadeh, M. and Zarrin, A. (2002). Modeling the amount of dry wheat yield with respect to agricultural climatic criteria in West Azerbaijan Province. Tarbiat Modares University Press, 25: 71-96. (Persian)
- Farajzadeh, M., Khoorani, A., Bazgeer, S. and Zeaeian, P. (2011). Modeling and predicting of rainfed wheat yield in attention to phenological phases of plant growth (A case study for Kurdistan Province). Physical Geography ResearchQuarterly, 76: 21-34. (Persian)
- Fischer, M. (2002). Tailoring copula-based multivariate generalized hyperbolic secant distributions to financial return data: an empirical investigation. Institute of Statistics and Econometrics University of Erlangen- Nurnberg, Lange Gasse 20, D-90403 Nurnberg, Germany.
- Goodwin, B.K., Holt, M.T., Onel, G. and Prestemon, J.P. (2011). Copula-based nonlinear models of spatial market linkages. American Journal of Agricultural Economics, in press, 2011.
- Goodwin, BK. (2012). Copula-based models of systemic risk in US. agriculture: implications for crop insurance and reinsurance contracts. The NBER conference on Insurance Markets and Catastrophe Risk in Boston.
- Joe, H. (1997). Multivariate models and dependence concepts. Chapman and Hall, London
- Kamali, Gh. And Bazgir, S. (2008). Dry wheat yield prediction using meteorological indices in some parts of Iran western. Journal of Agricultural Science and Natural Resources, 2(64): 113-121. (Persian)
- Kurowicka, D. and Cooke, R.M. (2006). Uncertainty analysis with high dimensional dependence Modeling. John Wiley & Sons Ltd.
- Kurowicka, D. and Joe, H. (2011). Dependence modeling: vine copula handbook. World Scientific Publishing Co, Singapore.
- Ministry of agriculture-Jahad. (2015). Center for Statistics and Information, production cost of crops Available at: http://www.maj.ir/Index.aspx?page_= form&lang=1&PageID=11583&tempname=amar&sub=65&methodName=ShowModuleContent.
- Nelsen, R.B. (2005). An introduction to copulas. Second Edition. Springer-Verlag, Berlin.
- Scholzel, C. and Friederichs, P. (2008). Multivariate non-normally distributed random variables in climate research introduction to the copula approach. Nonlinear Processes in Geophysics, 15: 761–772.
- Schulte, G.M. and Berg, E. (2011). Modeling farm production risk with copula instead of correlations. Institute of Food and Resource Economics, University of Bonn, Germany.
- Zare abyaneh, H. (2013). Evaluating roles of drought and climatic factors on variability of four dry farming yields in Mashhad and Birjand. Water and Soil Science, 23(1):39-56. (Persian)
- Zhu, Y., Ghosh, S. and Goodwin, B. (2008). Modeling dependence in the design of whole farm insurance contract a copula-based approach. Contributed paper at the Annual Meeting of the AAEA,Orlando, USA, July 27-29.
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