Term-Structure Models A Graduate Course /

Changing interest rates constitute one of the major risk sources for banks, insurance companies, and other financial institutions. Modeling the term-structure movements of interest rates is a challenging task. This volume gives an introduction to the mathematics of term-structure models in continuou...

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Bibliographic Details
Main Author: Filipovic, Damir. (Author)
Corporate Author: SpringerLink (Online service)
Format: Electronic
Language:English
Published: Berlin, Heidelberg : Springer Berlin Heidelberg, 2009.
Series:Springer Finance
Subjects:
Online Access:https://ezaccess.library.uitm.edu.my/login?url=http://dx.doi.org/10.1007/978-3-540-68015-4
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505 0 # |a 1 Introduction -- 2 Interest Rates and Related Contracts -- 3 Statistics of the Yield Curve -- 4 Estimating the Yield Curve -- 5 Arbitrage Theory -- 6 Short Rate Models -- 7 HJM Methodology -- 8 Forward Measures -- 9 Forwards and Futures -- 10 Consistent Term Structure Parameterizations -- 11 Affine Processes -- 12 Market Models -- 13 Default Risk. 
520 # # |a Changing interest rates constitute one of the major risk sources for banks, insurance companies, and other financial institutions. Modeling the term-structure movements of interest rates is a challenging task. This volume gives an introduction to the mathematics of term-structure models in continuous time. It includes practical aspects for fixed-income markets such as day-count conventions, duration of coupon-paying bonds and yield curve construction; arbitrage theory; short-rate models; the Heath-Jarrow-Morton methodology; consistent term-structure parametrizations; affine diffusion processes and option pricing with Fourier transform; LIBOR market models; and credit risk. The focus is on a mathematically straightforward but rigorous development of the theory. Students, researchers and practitioners will find this volume very useful. Each chapter ends with a set of exercises, that provides source for homework and exam questions. Readers are expected to be familiar with elementary It ̥calculus, basic probability theory, and real and complex analysis. 
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