2011
DOI: 10.1017/s1074070800000055
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Mitigating Cotton Revenue Risk Through Irrigation, Insurance, and Hedging

Abstract: This study focuses on managing cotton production and marketing risks using combinations of irrigation levels, put options (as price insurance), and crop insurance. Stochastic cotton yields and prices are used to simulate a whole-farm financial statement for a 1,000 acre furrowirrigated cotton farm in the Texas Lower Rio Grande Valley under 16 combinations of risk management strategies. Analyses for risk-averse decision makers indicate that multiple irrigations are preferred. The benefits to purchasing put opti… Show more

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Cited by 26 publications
(26 citation statements)
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“…In other words, SDRF establishes necessary and sufficient conditions for the cumulative distribution function of F (y) to be preferred to the cumulative distribution function of G (y) by all individuals whose absolute risk aversion functions lie between lower r 1 (y) and upper bounds r 2 (y) (Harris and Mapp, 1986). Stochastic dominance with respect to a function has been implemented by many empirical studies (Barham et al, 2011;Cochran et al, 1985;Greene et al, 1985;Harris and Mapp, 1986;King and Robison, 1981;de la Llata et al, 1999;Musser et al, 1981;Parcell and Langemeier, 1997;Ritchie et al, 2004;Zacharias and Grube, 1984). It is a practical tool to help farmers better understand their risk preferences and choices under price, yield, or weather uncertainty (King and Robison, 1981).…”
Section: Stochastic Dominancementioning
confidence: 99%
“…In other words, SDRF establishes necessary and sufficient conditions for the cumulative distribution function of F (y) to be preferred to the cumulative distribution function of G (y) by all individuals whose absolute risk aversion functions lie between lower r 1 (y) and upper bounds r 2 (y) (Harris and Mapp, 1986). Stochastic dominance with respect to a function has been implemented by many empirical studies (Barham et al, 2011;Cochran et al, 1985;Greene et al, 1985;Harris and Mapp, 1986;King and Robison, 1981;de la Llata et al, 1999;Musser et al, 1981;Parcell and Langemeier, 1997;Ritchie et al, 2004;Zacharias and Grube, 1984). It is a practical tool to help farmers better understand their risk preferences and choices under price, yield, or weather uncertainty (King and Robison, 1981).…”
Section: Stochastic Dominancementioning
confidence: 99%
“…These assumptions mean that for f(x) to dominate g(x), the area under the CDF of f(x) must be smaller than the area under the CDF of g (x). This assumption allows the two-cumulative distribution to cross if the difference in the area before they cross at low distribution is relatively smaller compared to the difference in the area after they cross at upper distribution of the CDF (Barham et al, 2011). This implies that adoption does not necessarily reduce the probability of very low-net returns or yield outcomes but improved varieties dominate traditional varieties and therefore reduce production risk especially for small-scale farmers who are risk averse.…”
Section: Economic Profitability and Risk Analysesmentioning
confidence: 99%
“…Barham et al (2011), Hignight et al (2010 and Hardaker et al (2004) suggest using stochastic efficiency with respect to a function (SERF) to complement stochastic dominance analysis while taking advantages offered by SDRF. Using risk aversion bounds, SERF works by identifying utility efficient alternatives for ranges of risk attitudes and not by finding (a subset of) dominated alternatives.…”
Section: Economic Profitability and Risk Analysesmentioning
confidence: 99%
“…More recent agricultural studies using stochastic simulation in the analysis of net returns look at economic performance of different crop production systems (McLellan 2009;Barham et al 2011;Williams et al 2012) and livestock calving and finishing systems (Anderson et al 2004;Khakbazan et al 2014Khakbazan et al , 2015. The benefit of stochastic simulation models, in analyses comparing alternative systems, is that they allow uncertainty to be incorporated into the model through consideration of both various scenarios, as well as how scenario assumptions affect the expected values and variances of outcomes for key model variables.…”
Section: Introductionmentioning
confidence: 99%