We consider a firm with assets-in-place and a growth option. There is a funding gap for the expansion investment, which is covered by entering into an equity-for-guarantee swap or fee-for-guarantee swap. We explicitly derive all contingent claim prices with the pricing and timing of the growth...

We study the impact of ambiguity on the pricing and timing of the option to invest. There is a funding gap to undertake the investment, which is covered by entering into an equity-for-guarantee swap (EGS). Our model predicts that the more ambiguity-averse the agents, the less the option value,...

We assume an entrepreneur (borrower) must borrow money from a lender (bank) to start a project in a single-period model. The debt is secured by an insurer who takes the project and pays the lender all the outstanding principal and interest in case of default. The borrower grants the insurer a...

We study the hedging problem for European-style options written on crude-oil futures. Locally risk-minimizing hedging strategies are derived under the assumption that the dynamics of crude-oil futures are described by a Merton-type jump-diffusion. These are then tested empirically using...

We consider the problem of hedging European options written on natural gas futures, in a market where prices of traded assets exhibit jumps, by trading in the underlying asset. We provide a general expression for the hedging strategy which minimizes the variance of the terminal hedging error, in...

In this paper a pricing formula is derived for futures options in Schwartz 1997 two factor model with time dependent spot volatility. The pricing formula can be used like the Black-Scholes formula with observed volatility directly. Also, it can be used to find backwards the results of time...