Lee, David (2022): Pricing Cancellation Product.
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Abstract
This article describes a valuation framework to build most common kinds of cancellation schedules and cancellation evens. The model can price generic cancellation derivatives accurately. It is very useful for derivatives trading and risk management.
Item Type: | MPRA Paper |
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Original Title: | Pricing Cancellation Product |
Language: | English |
Keywords: | cancellable structured note, derivatives valuation |
Subjects: | C - Mathematical and Quantitative Methods > C5 - Econometric Modeling > C52 - Model Evaluation, Validation, and Selection C - Mathematical and Quantitative Methods > C5 - Econometric Modeling > C58 - Financial Econometrics C - Mathematical and Quantitative Methods > C6 - Mathematical Methods ; Programming Models ; Mathematical and Simulation Modeling > C63 - Computational Techniques ; Simulation Modeling G - Financial Economics > G1 - General Financial Markets > G12 - Asset Pricing ; Trading Volume ; Bond Interest Rates G - Financial Economics > G1 - General Financial Markets > G13 - Contingent Pricing ; Futures Pricing G - Financial Economics > G1 - General Financial Markets > G17 - Financial Forecasting and Simulation |
Item ID: | 114147 |
Depositing User: | David Lee |
Date Deposited: | 12 Aug 2022 18:02 |
Last Modified: | 12 Aug 2022 18:03 |
References: | [1] Ammann, M, Kind, A., and Wilde, C. (2008) Simulation-based pricing of convertible bonds. Journal of empirical finance, 15: 310-331. [2] Brace, A., D. Gatarek, and M. Musiela. “The market model of interest rate dynamics.” Mathematical Finance, Vol. 7, No. 4 (1997), pp. 127-155. [3] Carr, P. and Linetsky, V. (2006) A jump to default extended CEV model: an application of Bessel processes. Finance and Stochastics 10: 303-330. [4] FinPricing valuation, https://finpricing.com/lib/EqConvertible.html 2021. [5] Gandhi, S. and P. Hunt. “Numerical option pricing using conditioned diffusions,” Mathematics of Derivative Securities, Cambridge University Press, Cambridge, 1997. [6] Martzoukos, H., and L. Trigeorgis. “Real (investment) options with multiple sources of rare events.” European Journal of Operational Research, 136 (2002), 696-706. [7] Piterbarg, V. “A Practitioner’s guide to pricing and hedging callable LIBOR exotics in LIBOR Market Models.” SSRN Working paper, 2003. |
URI: | https://mpra.ub.uni-muenchen.de/id/eprint/114147 |