2015
DOI: 10.1111/1467-8489.12119
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Crop price comovements during extreme market downturns

Abstract: This study develops and estimates mixture models of crop price comovements using copula functions, which allow for departures from normality during extreme market circumstances. The models also account for unique time-series patterns inherent in crop price data. The results point to two main conclusions. First, mixture models appear to provide an easy-to-estimate approach for capturing real-life crop price movements. Second, mixture models find that, during extreme market downswings, correlations in price move… Show more

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Cited by 6 publications
(3 citation statements)
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“…The use of copula-function modeling has since expanded quickly in several areas of research, but particularly in civil and mechanical engineering as well as climatology (e.g., Xu, Filler, Odening, and Okhrin, 2010; Schölzel and Friederichs, 2008). In the area of agricultural economics, given the tail dependence frequently observed and the implications for crop insurance, copulas have seen increasing attention and use in modeling the bivariate relationships between weather variables, prices, and crop yields (e.g., Zimmer, 2016; Bozic, Newton, Thraen, and Gould, 2014; Okhrin, Odening, and Xu, 2013; Bokusheva, 2011; Woodard, Paulson, Vedenov, and Power, 2011; Vedenov, 2008). The only known application related to viticulture or wine is that of Cyr, Eyler, and Visser (2013).…”
Section: Copula-function Modelingmentioning
confidence: 99%
“…The use of copula-function modeling has since expanded quickly in several areas of research, but particularly in civil and mechanical engineering as well as climatology (e.g., Xu, Filler, Odening, and Okhrin, 2010; Schölzel and Friederichs, 2008). In the area of agricultural economics, given the tail dependence frequently observed and the implications for crop insurance, copulas have seen increasing attention and use in modeling the bivariate relationships between weather variables, prices, and crop yields (e.g., Zimmer, 2016; Bozic, Newton, Thraen, and Gould, 2014; Okhrin, Odening, and Xu, 2013; Bokusheva, 2011; Woodard, Paulson, Vedenov, and Power, 2011; Vedenov, 2008). The only known application related to viticulture or wine is that of Cyr, Eyler, and Visser (2013).…”
Section: Copula-function Modelingmentioning
confidence: 99%
“…However, transmission mechanisms between monthly agricultural prices are usually focused on the zero frequency, whereas seasonality is ignored (Verissimo 2001;Susanto et al 2008;Alves et al 2013;Caldarelli 2013;Lee and G omez 2013;Abidoye and Labuschagne 2014;Baquedano and Liefert 2014;Adammer and Bohl 2015;Lajdov a and Bielik 2015;Akhter 2016;Aruga and Li 2016;Fousekis et al 2016a;Garc ıa-Germ an et al 2016;Hatzenbuehler et al 2016). Fousekis et al (2016b) and Zimmer (2016) estimate models for monthly price comovements using copula functions, but seasonal effects are not analysed. Other papers about the stationarity of monthly agricultural price series only pay attention to the zero frequency, and seasonal variations are either ignored (Zeng et al 2011;Ott 2014a,b) or removed by seasonal adjustment procedures (Garc ıa-Enr ıquez et al 2013).…”
Section: Introductionmentioning
confidence: 99%
“…Similarly when modeling changes in housing prices in the interval surrounding the financial crisis of 2008, the Gaussian copula was found to be inappropriate as it imposes constant dependence interactions even for extreme events (Zimmer 2012). Zimmer (2014) has shown that commodity price-price correlations strengthen when prices decline.…”
mentioning
confidence: 99%