AbstractIn this paper, American put options on zero-coupon bonds are priced under a single factor model of short-term rate. The linear complementarity problem of the option value is solved numerically by a penalty method, by which the problem is transformed into a nonlinear PDE by adding a power penalty term. The solution of the penalized problem converges to that of the original problem. A numerical scheme is established by using the finite volume method and the corresponding stability and convergence are discussed. Numerical results are presented to show the usefulness of the method
A new practical approach for the analysis of American (bond) options is developed which is a combina...
Consider the European call option written on a zero coupon bond. Suppose the call option has maturi...
An analytic solution does not exist for evaluating the American put option. Usually, the value is ob...
AbstractIn this paper, American put options on zero-coupon bonds are priced under a single factor mo...
In this paper, American put options on zero-coupon bonds are priced under a single factor model of s...
xvii, 141 p. : ill. ; 30 cm.PolyU Library Call No.: [THS] LG51 .H577P AMA 2011 ZhouIt is well known ...
This paper develops and analyses a Crank–Nicolson fitted finite volume method to price American opti...
In this paper, we present a power penalty function approach to the linear complementarity problem ar...
ABSTRACT: A new efficient numerical method is proposed for valuation of American option on zero-coup...
AbstractThis paper is devoted to study the convergence analysis of a monotonic penalty method for pr...
This paper is devoted to studying the numerical performance of a power penalty method for a linear p...
We study the optimal stopping problem of pricing an American Put option on a Zero Coupon Bond (ZCB) ...
In this paper, American options on a discount bond are priced under the Cox-Ingrosll-Ross (CIR) mode...
We propose a penalty method for a finite-dimensional nonlinear complementarity problem (NCP) arising...
We study the optimal stopping problem of pricing an American Put option on a Zero Coupon Bond (ZCB) ...
A new practical approach for the analysis of American (bond) options is developed which is a combina...
Consider the European call option written on a zero coupon bond. Suppose the call option has maturi...
An analytic solution does not exist for evaluating the American put option. Usually, the value is ob...
AbstractIn this paper, American put options on zero-coupon bonds are priced under a single factor mo...
In this paper, American put options on zero-coupon bonds are priced under a single factor model of s...
xvii, 141 p. : ill. ; 30 cm.PolyU Library Call No.: [THS] LG51 .H577P AMA 2011 ZhouIt is well known ...
This paper develops and analyses a Crank–Nicolson fitted finite volume method to price American opti...
In this paper, we present a power penalty function approach to the linear complementarity problem ar...
ABSTRACT: A new efficient numerical method is proposed for valuation of American option on zero-coup...
AbstractThis paper is devoted to study the convergence analysis of a monotonic penalty method for pr...
This paper is devoted to studying the numerical performance of a power penalty method for a linear p...
We study the optimal stopping problem of pricing an American Put option on a Zero Coupon Bond (ZCB) ...
In this paper, American options on a discount bond are priced under the Cox-Ingrosll-Ross (CIR) mode...
We propose a penalty method for a finite-dimensional nonlinear complementarity problem (NCP) arising...
We study the optimal stopping problem of pricing an American Put option on a Zero Coupon Bond (ZCB) ...
A new practical approach for the analysis of American (bond) options is developed which is a combina...
Consider the European call option written on a zero coupon bond. Suppose the call option has maturi...
An analytic solution does not exist for evaluating the American put option. Usually, the value is ob...