© World Scientific Publishing CompanyThis paper aims to present a complete term structure characterisation of a Markov interest rate model. To attain this objective, we first give a proof that establishes the Unbiased Expectation Hypothesis (UEH) via the forward measure. The UEH result is then employed, which considerably facilitates the calculation of an explicit analytic expression for the forward rate f(t, T). The specification of the bond price P(t, T), yield rate Y(t, T) and f(t, T) gives a complete set of yield curve descriptions for an interest rate market where the short rate r is a function of a continuous time Markov chain.Robert J. Elliott; Rogemar S. Mamo
We consider a slight perturbation of the Hull-White short rate model and the resulting modified forw...
In the setting of the Heath-Jarrow-Morton model this paper presents sufficient conditions to assure...
Among a myriad of existing financial assets, a zero-coupon bond stands out for its simplicity. This ...
An interest rate model is described in which randomness in the short-term interest rate is due entir...
This book is dedicated to the study of the term structures of the yields of zero-coupon bonds. The m...
This article develops and estimates a dynamic arbitrage-free model of the current forward curve as t...
This paper presents a consistent and arbitrage-free multifactor model of the term structure of inter...
The starting point is an interrogation about the non-broken character of the term structure of inter...
We study a bond market model and related term structure of interest rates where prices of zero coupo...
The starting point is an interrogation about the non-broken character of the term structure of inter...
In this paper a bond market model and the related term structure of interest rates are studied where...
University of Technology, Sydney. Faculty of Business.NO FULL TEXT AVAILABLE. Access is restricted i...
As a generalization of the Gaussian Heath-Jarrow-Morton term structure model, we present a new class...
Abstract: We develop an unobserved component model in which the short-term interest rate is composed...
This article develops and estimates a dynamic arbitrage-free model of the current forward curve as t...
We consider a slight perturbation of the Hull-White short rate model and the resulting modified forw...
In the setting of the Heath-Jarrow-Morton model this paper presents sufficient conditions to assure...
Among a myriad of existing financial assets, a zero-coupon bond stands out for its simplicity. This ...
An interest rate model is described in which randomness in the short-term interest rate is due entir...
This book is dedicated to the study of the term structures of the yields of zero-coupon bonds. The m...
This article develops and estimates a dynamic arbitrage-free model of the current forward curve as t...
This paper presents a consistent and arbitrage-free multifactor model of the term structure of inter...
The starting point is an interrogation about the non-broken character of the term structure of inter...
We study a bond market model and related term structure of interest rates where prices of zero coupo...
The starting point is an interrogation about the non-broken character of the term structure of inter...
In this paper a bond market model and the related term structure of interest rates are studied where...
University of Technology, Sydney. Faculty of Business.NO FULL TEXT AVAILABLE. Access is restricted i...
As a generalization of the Gaussian Heath-Jarrow-Morton term structure model, we present a new class...
Abstract: We develop an unobserved component model in which the short-term interest rate is composed...
This article develops and estimates a dynamic arbitrage-free model of the current forward curve as t...
We consider a slight perturbation of the Hull-White short rate model and the resulting modified forw...
In the setting of the Heath-Jarrow-Morton model this paper presents sufficient conditions to assure...
Among a myriad of existing financial assets, a zero-coupon bond stands out for its simplicity. This ...