We construct a discrete time self-financing portfolio comprised of call options short and stock shares long which is riskless and grows at a fixed rate of return. It is also shown that when shorting periods tend to zero then so devised portfolio turns into the Black-Scholes bond replication. Unlike in standard approach the analysis presented here requires neither Ito Calculus nor solving the Heat Equation for option pricing
International audienceIn contrast with the classical models of frictionless financial markets, marke...
This paper covers the valuation, from beginning to implementation, of a European call option on a st...
We consider a continuous time multivariate financial market with proportional transaction costs and ...
Taking a portfolio perspective on option pricing and hedging, we show that within the standard Black...
Taking a portfolio perspective on option pricing and hedging, we show that within the standard Black...
Following the framework of Cetin et al. (finance stoch. 8:311-341, 2004), we study the problem of su...
Working in the binomial framework, Boyle and Vorst (1992) derive unique self-financing strategies wh...
Statistical analysis on various stocks reveals long range dependence behavior of the stock prices th...
The problem studied is that of hedging a portfolio of options in discrete time where underlying secu...
Following the framework of Cetin, Jarrow and Protter (CJP) we study the problem of super-replication...
We study the minimal initial capital needed to super-replicate an European contingent claim in the B...
This paper characterizes the upper hedging price for a contingent claim in an incomplete market in d...
Nonzero transaction costs invalidate the Black-Scholes (1973) arbitrage argument based on continuous...
Conventional wisdom holds that since continuous-time, Black-Scholes hedging is infinitely expensive ...
This paper deals with the option-pricing problem. In the first part of the paper we study in details...
International audienceIn contrast with the classical models of frictionless financial markets, marke...
This paper covers the valuation, from beginning to implementation, of a European call option on a st...
We consider a continuous time multivariate financial market with proportional transaction costs and ...
Taking a portfolio perspective on option pricing and hedging, we show that within the standard Black...
Taking a portfolio perspective on option pricing and hedging, we show that within the standard Black...
Following the framework of Cetin et al. (finance stoch. 8:311-341, 2004), we study the problem of su...
Working in the binomial framework, Boyle and Vorst (1992) derive unique self-financing strategies wh...
Statistical analysis on various stocks reveals long range dependence behavior of the stock prices th...
The problem studied is that of hedging a portfolio of options in discrete time where underlying secu...
Following the framework of Cetin, Jarrow and Protter (CJP) we study the problem of super-replication...
We study the minimal initial capital needed to super-replicate an European contingent claim in the B...
This paper characterizes the upper hedging price for a contingent claim in an incomplete market in d...
Nonzero transaction costs invalidate the Black-Scholes (1973) arbitrage argument based on continuous...
Conventional wisdom holds that since continuous-time, Black-Scholes hedging is infinitely expensive ...
This paper deals with the option-pricing problem. In the first part of the paper we study in details...
International audienceIn contrast with the classical models of frictionless financial markets, marke...
This paper covers the valuation, from beginning to implementation, of a European call option on a st...
We consider a continuous time multivariate financial market with proportional transaction costs and ...