A Framework Using Two-Factor Price Lattices for Generation Asset Valuation

References

• Barz G. Stochastic financial models for electricity derivatives. (1999) . Ph.D. dissertation, Department of Engineering—Economic Systems and Operations Research, Stanford University, Stanford, CAGoogle Scholar
• Deng S., Oren S. Incorporating operational characteristics and start-up costs in option-based valuation of power generation capacity. Probab. Engrg. Inform. Sci. (2003) 17:155–181Crossref, Google Scholar
• Deng S., Johnson B., Sogomonian A. Exotic electricity options and the valuation of electricity generation and transmission. (1998) . Presented at Chicago Risk Management Conference, Chicago, ILGoogle Scholar
• Drezner Z. Computation of the bivariate normal integral. Math. Comput. (1978) 32:277–279Crossref, Google Scholar
• Herbert J. The relationship between natural gas and electricity prices. (2001) . The Natural Gas Supply Association (NGSA) documents. www.ngsa.org/docs/GasPrice_v_ElecPrice.pdfGoogle Scholar
• Hsu M. Spark spread options are hot! Electricity J. (1998a) 11:28–39Crossref, Google Scholar
• Hsu M. Using financial options theory to value and hedge natural gas power assets. (1998b) . Presented at Pricing Energy in a Competitive Market Conference. Electric Power Research Institute, Washington, D.C.Google Scholar
• Hull J. C., White A. One-factor interest-rate models and the valuation of interest-rate derivative securities. J. Financial Quant. Anal. (1993) 28:235–254Crossref, Google Scholar
• Hull J. C., White A. Numerical procedures for implementing term structure models II: Two-factor models. J. Derivatives (1994) 2:37–49Crossref, Google Scholar
• Keefer D. L. Certainty equivalent for three-point discrete-distribution approximations. Management Sci. (1994) 40:760–773Link, Google Scholar
• Kushner H. J.Approximation and Weak Convergence Methods for Random Processes, with Applications to Stochastic Systems Theory (1984) (MIT Press, Cambridge, MA) Google Scholar
• Margrabe W. The value of an option to exchange one asset for another. J. Finance (1978) 33:177–186Crossref, Google Scholar
• Nelder J. A., Mead R. A simplex method for function minimization. Comput. J. (1965) 7:308–313Crossref, Google Scholar
• Sheble G. B., Fahd G. N. Unit commitment synopsis. IEEE Trans. Power Systems (1994) 9:128–135Crossref, Google Scholar
• Svoboda A. J., Tseng C. L., Li C. A., Johnson R. B. Short term resource scheduling with ramp constraints. IEEE Trans. Power Systems (1997) 12:77–83Crossref, Google Scholar
• Trigeorgis L.Real Options: Managerial Flexibility and Strategy in Resource Allocation (1996) (MIT Press, Cambridge, MA) Google Scholar
• Tseng C. L. On power system generation unit commitment problems. (1996) . Ph.D. dissertation, Department of Industrial Engineering and Operations Research, University of California, Berkeley, CAGoogle Scholar
• Tseng C. L., Barz G. Short-term generation asset valuation. (1999) . Presented at 32nd Hawaii Internat. Conf. System Sciences, Maui, HIGoogle Scholar
• Tseng C. L., Barz G. Short-term generation asset valuation: A real options approach. Oper. Res. (2002) 50:297–310Link, Google Scholar