Swaption Pricing in Affine and Other Models
34 Pages Posted: 12 Dec 2011
Date Written: December 12, 2011
Abstract
This paper shows that Singleton and Umantsev (2002)'s method for swaption pricing in affine models can be simplified and extended to other models. Two alternative methods for approximating the option exercise boundary are introduced: one based on the multivariate Taylor series expansion, and the other based on duration-matched zero-coupon bond approximation. Applied to affine models and quadratic-Gaussian models, these methods are found to give accurate swaption prices.
Keywords: swaptions, coupon-bond options, affine models, quadratic-Gaussian models
JEL Classification: C63, G12, G13
Suggested Citation: Suggested Citation
Do you have negative results from your research you’d like to share?
Recommended Papers
-
Specification Analysis of Affine Term Structure Models
By Qiang Dai and Kenneth J. Singleton
-
Specification Analysis of Affine Term Structure Models
By Qiang Dai and Kenneth J. Singleton
-
By Andrew Ang and Monika Piazzesi
-
By Andrew Ang and Monika Piazzesi
-
By John H. Cochrane and Monika Piazzesi
-
Expectation Puzzles, Time-Varying Risk Premia, and Dynamic Models of the Term Structure
By Qiang Dai and Kenneth J. Singleton
-
Expectation Puzzles, Time-Varying Risk Premia, and Dynamic Models of the Term Structure
By Qiang Dai and Kenneth J. Singleton
-
Expectation Puzzles, Time-Varying Risk Premia, and Dynamic Models of the Term Structure
By Qiang Dai and Kenneth J. Singleton
-
Expectation Puzzles, Time-Varying Risk Premia, and Dynamic Models of the Term Structure
By Qiang Dai and Kenneth J. Singleton