1985
DOI: 10.1016/0261-5606(85)90028-2
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Optimal international hedging in commodity and currency forward markets

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Cited by 91 publications
(56 citation statements)
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“…Perfect cross hedging means var(e) = 0, i.e., all exchange rate risk can be hedged with the surrogate. But then the corresponding optimum output x** satiesfies the separation property (see, for example, Benninga, Eldor and Zilcha (1985):…”
Section: Proposition 4-if Initially the Firm Has Access To An Unbiasementioning
confidence: 99%
See 1 more Smart Citation
“…Perfect cross hedging means var(e) = 0, i.e., all exchange rate risk can be hedged with the surrogate. But then the corresponding optimum output x** satiesfies the separation property (see, for example, Benninga, Eldor and Zilcha (1985):…”
Section: Proposition 4-if Initially the Firm Has Access To An Unbiasementioning
confidence: 99%
“…The literature reports that an international firm facing exchange rate risk can eliminate this risk altogether if it can use a currency forward market, or another forward traded asset which is perfectly correlated to the exchange rate (see Benninga, Eldor and Zilcha (1985), Kawai and Zilcha (1986), Broil and Zilcha (1992), ). In the absence of such markets, the firm can reduce its income risk by engaging in a hedging activity of assets correlated to the foreign exchange rate.…”
Section: Introductionmentioning
confidence: 99%
“…In the literature on the competitive exporting firm under exchange rate risk, it is typically assumed that the risk-averse firm makes its production and export decision prior to the resolution of exchange rate uncertainty (see, e.g., Benninga et al (1985), Kawai and Zilcha (1986) and Adam-Müller (1997. In this case, the firm is inflexible since it cannot react on the realized exchange rate.…”
Section: Introductionmentioning
confidence: 99%
“…As shown by Benninga et al (1985), Kawai and Zilcha (1986) and others, the optimal output of an export-inflexible firm, Q * inflex , which is obliged to export its entire output is implicitly given by c (Q * inflex ) = F P f . Comparing this optimality condition and the one given in Proposition 1 yields c (Q * inflex ) = F P f < P d + P f C = c (Q * ).…”
mentioning
confidence: 99%
“…More recent papers analyze the e ects of additional risks that are untradable. Benninga et al (1985) and Adam-M uller (1997) consider the e ects of a second risk that is multiplicatively combined with only the tradable risk Adam-M uller (1993), and Franke et al (1998) consider an independent, additive background risk in initial wealth. Cross hedging is discussed by Anderson and Danthine (1981), Broll et al (1995), Broll and Wahl (1996) and others.…”
Section: Introductionmentioning
confidence: 99%