We study the problem of dynamically trading multiple futures contracts with different underlying assets. To capture the joint dynamics of stochastic bases for all traded futures, we propose a new model involving a multi-dimensional scaled Brownian bridge that is stopped before price convergence....

While much is known about the financialization of commodities, less is known about how to profitably invest in commodities. We develop a four-factor asset pricing model of commodity returns. Our four-factor model prices both commodity spot and term risk premia in an intuitive manner related to...

This paper examines the performance of a naïve equally weighted buy-and-hold portfolio and optimization-based commodity futures portfolios for various lookback and holding periods using data from January 1986 to December 2018. The application of Monte Carlo simulation-based mean-variance and...

Using 10-year option and future data of global market, the risk-neutral skewness, estimated by model-free method has been found with the ability of pricing the average cross-sectional return in the global commodity future market, generating extra 8.3% return annually. The higher (lower) current...

The paper explores different portfolio structures for a passive commodity investment. It finds that an equally-weighted portfolio of up to 30 commodities delivers a Sharpe ratio similar to that of equity indexes and Treasury bonds, with much lower volatility than popular commodity indexes....

The challenge in long volatility strategies is to minimize the cost of carrying such insurance due to negative roll yields and negative volatility risk premia. This study proposes a hedging strategy for volatility as an asset class that provides substantial protection against market crashes,...

We investigate the effect of including variance derivatives as calibration and hedging instruments for pricing and hedging exotic structures. This is studied empirically using market data for SPX and VIX derivatives applied in a stochastic volatility jump diffusion model

Taking a portfolio perspective on option pricing and hedging, we show that within the standard Black-Scholes-Merton framework large portfolios of options can be hedged without risk in discrete time. The nature of the hedge portfolio in the limit of large portfolio size is substantially different...

In this paper, we combine modern portfolio theory and option pricing theory so that a trader who takes a position in a European option contract and the underlying assets can construct an optimal portfolio such that at the moment of the contract's maturity the contract is perfectly hedged. We...