publisher藤沢In financial markets, a prevalent computer method for pricing option contracts is that of multinomial trees. In this context, we introduce a new combinatorial algorithm which can cut down software running time, a factor becoming crucial in options trading boards, as buying and selling orders are placed by the thousands each minute. We also present a Matlab implementation of this new algorithm, in which all solution vectors are generated inside a single matrix, which helps handle variables more efficiently.
The purpose of this paper is to show the practical application of computational methods to price opt...
The discrete procedures for pricing Parisian/ParAsian options depend, in general, by three dimension...
We present a tree algorithm, called the willow tree, for financial derivative pricing. The setup of...
In financial markets, a prevalent computer method for pricing option contracts is that of multinomia...
AbstractOptions are popular financial derivatives that play essential roles in financial markets. Ho...
Most derivatives do not have simple valuation formulas and must be priced by numerical methods. Howe...
In the context ofa real-life application that is of interest to many students, we illustrate how the...
Most derivatives do not have simple valuation formulas and must be priced by nu-merical methods such...
Since the introduction of organized trading of options for com-modities and equities, computing fair...
We examine how trinomial-tree based computations such as those involved in American or European-sty...
An algorithm is proposed for the discrete approximation of continuous market price processes that us...
Although there are several publications on similar subjects, this book mainly focuses on pricing of ...
We survey the history and application of binomial tree methods in option pricing. Further, we highli...
Financial markets use auctions to provide accurate liquidity snapshots for traded instruments. Combi...
Lattice methods or tree methods play an important role in option pricing. They are robust, and relat...
The purpose of this paper is to show the practical application of computational methods to price opt...
The discrete procedures for pricing Parisian/ParAsian options depend, in general, by three dimension...
We present a tree algorithm, called the willow tree, for financial derivative pricing. The setup of...
In financial markets, a prevalent computer method for pricing option contracts is that of multinomia...
AbstractOptions are popular financial derivatives that play essential roles in financial markets. Ho...
Most derivatives do not have simple valuation formulas and must be priced by numerical methods. Howe...
In the context ofa real-life application that is of interest to many students, we illustrate how the...
Most derivatives do not have simple valuation formulas and must be priced by nu-merical methods such...
Since the introduction of organized trading of options for com-modities and equities, computing fair...
We examine how trinomial-tree based computations such as those involved in American or European-sty...
An algorithm is proposed for the discrete approximation of continuous market price processes that us...
Although there are several publications on similar subjects, this book mainly focuses on pricing of ...
We survey the history and application of binomial tree methods in option pricing. Further, we highli...
Financial markets use auctions to provide accurate liquidity snapshots for traded instruments. Combi...
Lattice methods or tree methods play an important role in option pricing. They are robust, and relat...
The purpose of this paper is to show the practical application of computational methods to price opt...
The discrete procedures for pricing Parisian/ParAsian options depend, in general, by three dimension...
We present a tree algorithm, called the willow tree, for financial derivative pricing. The setup of...