Abstract
Deposit insurance is a financial tool that guarantees the bank’s depositors from banks’ failure to maintain their assets. The dynamic of banks’ assets leads to the uncertainty of banks’ ability to pay their debts to the third party when due. Employing a multi-state regime-switching volatility in the insurance pricing, is aimed to fit the stochastic occurrence on the asset’s volatility. Some numerical results by using Monte Carlo and quasi-Monte Carlo, are performed to obtain the price of deposit insurance efficiently. Comparison between the obtained results by the Monte Carlo and quasi-Monte Carlo methods and the standard Black–Scholes model (no-switching) are also presented. In our finding, the quasi-Monte Carlo method has a faster convergence, better smoothness, and greater accuracy compared to the Monte Carlo method.
Original language | English |
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Article number | 253 |
Journal | International Journal of Applied and Computational Mathematics |
Volume | 7 |
Issue number | 6 |
DOIs | |
Publication status | Published - Dec 2021 |
Keywords
- Black–Scholes
- Deposit insurance
- Geometric Brownian motion
- Quasi-Monte Carlo