Quadratic term structure models in discrete time
Quadratic term structure models in discrete time
This paper extends the results on quadratic term structure models in continuous time to the discrete time setting. The continuous time setting can be seen as a special case of the discrete time one. Discrete time quadratic models have advantages over their continuous time counterparts as well as over discrete time affine models. Recursive closed form solutions for zero coupon bonds are provided even in the presence of multiple correlated underlying factors, time-dependent parameters, regime changes and “jumps” in the underlying factors. In particular regime changes and “jumps” cannot so easily be accommodated in continuous time quadratic models. Pricing bond options requires simple integration and model estimation does not require a restrictive choice of the market price of risk
quadratic term structure model, discrete time, bond valuation, regime change, jumps, bond option
277-289
Realdon, Marco
58f44d41-6646-4ac9-b867-e9c00d29a996
2006
Realdon, Marco
58f44d41-6646-4ac9-b867-e9c00d29a996
Abstract
This paper extends the results on quadratic term structure models in continuous time to the discrete time setting. The continuous time setting can be seen as a special case of the discrete time one. Discrete time quadratic models have advantages over their continuous time counterparts as well as over discrete time affine models. Recursive closed form solutions for zero coupon bonds are provided even in the presence of multiple correlated underlying factors, time-dependent parameters, regime changes and “jumps” in the underlying factors. In particular regime changes and “jumps” cannot so easily be accommodated in continuous time quadratic models. Pricing bond options requires simple integration and model estimation does not require a restrictive choice of the market price of risk
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Published date: 2006
Keywords:
quadratic term structure model, discrete time, bond valuation, regime change, jumps, bond option
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Local EPrints ID: 45614
URI: http://eprints.soton.ac.uk/id/eprint/45614
ISSN: 1544-6123
PURE UUID: 3d796b33-3644-47a0-9c94-bb20d267acd9
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Date deposited: 18 Apr 2007
Last modified: 15 Mar 2024 09:11
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Author:
Marco Realdon
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