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Finance, Economics, and Mathematics
book

Finance, Economics, and Mathematics

by Oldrich A. Vasicek, Robert C. Merton
December 2015
Intermediate to advanced
368 pages
8h 7m
English
Wiley
Content preview from Finance, Economics, and Mathematics

Chapter 8Term Structure Modeling Using Exponential Splines

By Oldrich A. Vasicek and H. Gifford Fong

Journal of Finance 37, No. 2, 339–348, 1982; reprinted in Dynamic Asset-Pricing Models, A.W. Lo (ed.), Cheltenham, G.B.: Edward Elgar Publishing Ltd., 2007.

Introduction

Term structure of interest rates provides a characterization of interest rates as a function of maturity. It facilitates the analysis of rates and yields such as discussed in Dobson, Sutch, and Vanderford [1976], and provides the basis for investigation of portfolio returns as for example in Fisher and Weil [1971]. Term structure can be used in pricing of fixed-income securities (cf., for instance, Houglet [1980]), and for valuation of futures contracts and contingent claims, as in Brennan and Schwartz [1977]. It finds applications in analysis of the effect of taxation on bond yields (cf. McCulloch [1975a] and Schaefer 1981), estimation of liquidity premia (cf. McCulloch [1975b]), and assessment of the accuracy of market-implicit forecasts (Fama [1976]). Because of its numerous uses, estimation of the term structure has received considerable attention from researchers and practitioners alike.

A number of theoretical equilibrium models has been proposed in the recent past to describe the term structure of interest rates, such as Vasicek [1977] (Chapter 6 of this volume), Brennan and Schwartz [1979], Langetieg [1980], and Cox, Ingersoll, and Ross [1981]. These models postulate alternative assumptions about the ...

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