S
Steven D. Hanson
Researcher at Michigan State University
Publications - 42
Citations - 742
Steven D. Hanson is an academic researcher from Michigan State University. The author has contributed to research in topics: Futures contract & Basis risk. The author has an hindex of 13, co-authored 42 publications receiving 729 citations. Previous affiliations of Steven D. Hanson include Iowa State University.
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Production, Hedging, and Speculative Decisions with Options and Futures Markets
TL;DR: In this article, the authors analyzed production, hedging, and speculative decisions when both futures and options can be used in an expected utility model of price and basis uncertainty when futures and option prices are unbiased.
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The Effects of Crop Yield Insurance Designs on Farmer Participation and Welfare
TL;DR: In this paper, the performance of individual farm yield and area yield crop insurance programs is evaluated for a representative Iowa corn farm using numerical optimization of expected utility and simulation techniques, including the nature of the yield index which triggers insurance payouts, alternative restrictions on coverage levels, and alternative pricing structures.
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Pricing Commodity Options when the Underlying Futures Price Exhibits Time-Varying Volatility
Robert J. Myers,Steven D. Hanson +1 more
TL;DR: In this paper, option pricing models when time-varying volatility and excess kurtosis in the underlying futures price can be modeled as a GARCH process are presented. But the GARCH model is not suitable for the case of commodity option prices.
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Robustness of the Mean-Variance Model with Truncated Probability Distributions
TL;DR: In this paper, a theoretical simulation was conducted to examine the ability of the linear mean-variance model to approximate expected utility results when the income distribution is truncated by the use of commodity option contracts.
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Optimal Dynamic Hedging in Unbiased Futures Markets
Robert J. Myers,Steven D. Hanson +1 more
TL;DR: In this article, a discrete-time dynamic hedging problem is solved under expected utility maximization and basis risk without imposing a particular parametric form for utility, nor assuming normally distributed cash and futures prices.