A Framework for Investment and Risk Assessment of Agricultural Projects
Abstract
:1. Introduction
2. Structure of the Framework
3. Case Study
4. Application of the Framework
5. Discussion
6. Conclusions
Author Contributions
Funding
Data Availability Statement
Acknowledgments
Conflicts of Interest
Appendix A
Dimension | Indicators | Mathematical Model | |
E X T E N D E D M U L T I - I N D E X M E T H O D O L O G Y1 | RETURN 2 | Present value (PV) | |
Net present value (NPV 3) | |||
Annualized NPV (ANPV) | |||
Benefit-cost ratio (BCR) | |||
ROIA 4 | |||
MIRR 5 or ROI 6 | |||
Index ROIA/MARR 7 | |||
RISKS 2 | Payback 3 | ||
Internal rate of return (IRR 3) | |||
Index Payback/N | |||
Index MARR/IRR | |||
SENSITIVITIES: ELASTICITY LIMITS (EL) | Δ%MARR | ||
Δ%CF0 | |||
Δ%CFj | |||
SENSITIVITIES: LIMIT VALUES (LV) | |||
(j = 1, 2, …, N) | |||
MCS | PROBABILITY: P(NPV < 0) 8 | ||
VaR5% 9 | , where | ||
CVaR5% 10 | |||
ROA | Real Option Value (ROV) | NPVExpanded − NPVTraditional | |
Legend: 1 Extended Multi-index Methodology (EMIM) proposed by (Lima et al. 2015). 2 Dimen-sions of the Multi-index Methodology (MIM) proposed by (Souza and Clemente 2008). 3 Traditional indicators of the Classical Methodology (CM) (Casarotto Filho and Kopittke 2020). 4 Additional Return on Investment (Souza et al. 2020; Souza and Clemente 2008). 5 Modified Internal Rate of Return (Casarotto Filho and Kopittke 2020). 6 Return on Investment (Casarotto Filho and Kopittke 2020). 7 Minimum Attractiveness Rate of Return (Souza et al. 2020; Casarotto Filho and Kopittke 2020). 8 The probability of financial failure is measured by the NPVs resulting from the Monte Carlo Simulation—MCS (Lima et al. 2017; Lima and Southier 2024). 9 Value at Risk (VaR) at level 5% (J.P. Morgan 1996). 10 Value at Risk Conditional (CVaR) at the level 5% (Rockafellar and Uryasev 2000; Rockafellar and Uryasev 2002). CF: Cash Flow; Δ: variation; j: period; and N: planning horizon. Z: Standard Normal Distribution: N (0, 1). : average NPV obtained numerically through MCS; : standard deviation obtained via MCS; X is a random variable such that: . ROA: real options analysis. k: number of iterations. |
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Scenario | Deterministic NPV | Final Node NPVMin | Final Node NPVMax |
---|---|---|---|
| BRL 15,562.27 | BRL 2632.28 | BRL 92,005.60 |
| BRL 15,691.96 | BRL 3911.91 | BRL 95,917.51 |
Difference between scenarios | BRL 129.69 | BRL 1279.63 | BRL 3911.91 |
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Vilani, L.; Zanin, A.; Lizot, M.; Trentin, M.G.; Afonso, P.; Lima, J.D.d. A Framework for Investment and Risk Assessment of Agricultural Projects. J. Risk Financial Manag. 2024, 17, 378. https://doi.org/10.3390/jrfm17090378
Vilani L, Zanin A, Lizot M, Trentin MG, Afonso P, Lima JDd. A Framework for Investment and Risk Assessment of Agricultural Projects. Journal of Risk and Financial Management. 2024; 17(9):378. https://doi.org/10.3390/jrfm17090378
Chicago/Turabian StyleVilani, Leonir, Antonio Zanin, Mauro Lizot, Marcelo Gonçalves Trentin, Paulo Afonso, and José Donizetti de Lima. 2024. "A Framework for Investment and Risk Assessment of Agricultural Projects" Journal of Risk and Financial Management 17, no. 9: 378. https://doi.org/10.3390/jrfm17090378
APA StyleVilani, L., Zanin, A., Lizot, M., Trentin, M. G., Afonso, P., & Lima, J. D. d. (2024). A Framework for Investment and Risk Assessment of Agricultural Projects. Journal of Risk and Financial Management, 17(9), 378. https://doi.org/10.3390/jrfm17090378