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Article
Affiliation(s)

VSB-TUO, Ostrava, Czech Republic

ABSTRACT

Venture capital investments are characterized by high input, high yield, and high risk. Due to the complexity of the market environment, stage-by-stage investment is becoming increasingly important. Traditional evaluation methods like comparison, proportion, maturity, internal rate of return, scenario analysis, decision trees, and net present value cannot fully consider the uncertainty and stage characteristics of the project. The fuzzy real options method addresses this by combining real option theory, fuzzy number theory, and composite option theory to provide a more accurate and objective evaluation of Public-Private Partnership (PPP) projects. It effectively considers the interaction of options and the ambiguity of project parameters, making it a valuable tool for project evaluation in the context of venture capital investment.

KEYWORDS

real option, fuzzy method, Geske composite option

Cite this paper

Economics World, Jan.-Mar. 2024, Vol.11, No.1, 24-34 doi: 10.17265/2328-7144/2024.01.003

References

Black, F., & Scholes, M. (1973). The pricing of options and corporate liabilities. Journal of Political Economics, 81(81), 637-654.

Cox, J. C., Ross, S. A. & Rubinstein, M. (1979). Option pricing: A simplified approach. Journal of Financial Economics, 7, 229-263. http://dx.doi.org/10.1016/0304-405X(79)90015-1

Carlsson, C., & Fuller, R. (2003). A fuzzy approach to option valuation. Fuzzy Sets and Systems, 139, 297-312.

Geske, R. (1979). The valuation of composite options. Journal of Finance, 39(5), 1511-1524.

Hayes, R., & Abernathy, W. (1980). Managing our way to economic decline. Harvard Business Review, 58(4), 66-77.

Hayes, R., & Garvin, D. (1982). Managing as if tomorrow mattered. Harvard Business Review, 60(3), 71-79.

Hertz, D. (1964). Risk analysis in capital investment. Harvard Business Review, 42(January-February), 95-106.

Hei, Z. H., & Yang M. Q. (2006). Ternary pricing model of European option in constant type. Journal Of Qujing Normal University, 45-47.

Liu, S. X. (2008). Recent developments in option pricing theory under fuzzy environment. Journal of Xidian University (Social Science Edition, 18(5).

Magee, J. (1964). How to use decision trees in capital investment. Harvard Business Review, 42(September-October), 79-96.

McDonald, R., & Siegel, D. (1986). The value of waiting to invest. Quarterly Journal of Economics, 101(4), 707-727.

Merton, R. C. (1973). Theory of rational option pricing. Bell Journal of Economics and Management Science, 4(1), 141-183.

Muzzioli, S., & Torricelli, C. (2004). A multiperiod binomial model for pricing options in a vague world. Journal of Economic Dynamics and Control, 28(5), 861-887.

Myers, S. C. (1987). Finance theory and financial strategy. Midland Corporate Finance Journal, 5(1), 6-13.

Trigeorgis, L. (1993). Real options and interactions with financial flexibility. Financial Management, 22(3), 202-224.

Trigeorgis, L. (1996). Real options: Managerial flexibility and strategy in resource allocation. Cambridge, Massachusetts: The MIT Press. 

Zhao, Z. W., & Tang, W. S. (2006). Fuzzy model applied in VC. Beijing University of Technology, 8(1), 49-51.

Zhu, M. D., Zhang, T., & Chen, D. L. (2008). One real option pricing model. Journal of Northeastern University (Natural Science), 29(11), 1544-1547.

Zmeskal, Z. (2010). Generalised soft binomial American real option pricing model. European Journal of Operational Research, 207(2), 1096-1103.

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