In this work we revisit the problem of the hedging of contingent claim using mean-square criterion. We prove that in incomplete market, some probability measure can be identified so that becomes -martingale under .This is in fact a new proposition on the martingale representation theorem. The new results also identify a weight function that serves to be an approximation to the Radon-Nikodým derivative of the unique neutral martingale measure.Martingale representation theorem; Hedging; Contingent claim; Mean-variance.
We analyze the problem of pricing and hedging contingent claims in the multi-period, discrete time, ...
AbstractWe study financial market incompleteness induced by discontinuities in asset returns. When t...
We consider a stochastic differential game in a financial jump diffusion market, where the agent cho...
In this work we consider the problem of the approximate hedging of a contingent claim in the minimum...
Abstract. We derive a martingale representation for a contingent claim under a Markov-modulated vers...
Abstract: We consider a hedger with a mean-variance objective who faces a random loss at a ¯xed time...
In this paper we study mean–variance hedging under the -expectation framework. Our analysis is carri...
We prove the global risk optimality of the hedging strategy of contingent claim, which is explicitly...
Valuation and hedging of financial derivatives are intrinsically linked concepts. Choosing appropria...
The main purpose of this dissertation is to investigate the problems of contingent claim valuation i...
Abstract We consider an incomplete ¯nancial market model, where the dynamics of asset prices is dete...
Contingent claims with payoffs depending on finitely many asset prices are modeled as elements of a ...
We propose a new framework for analyzing pricing theory for incomplete markets and contingent claims...
We derive the implications from the absence of arbitrage in dynamic securities markets with bid-ask ...
We study the uniqueness of the marginal utility-based price of contingent claims in a semimartingale...
We analyze the problem of pricing and hedging contingent claims in the multi-period, discrete time, ...
AbstractWe study financial market incompleteness induced by discontinuities in asset returns. When t...
We consider a stochastic differential game in a financial jump diffusion market, where the agent cho...
In this work we consider the problem of the approximate hedging of a contingent claim in the minimum...
Abstract. We derive a martingale representation for a contingent claim under a Markov-modulated vers...
Abstract: We consider a hedger with a mean-variance objective who faces a random loss at a ¯xed time...
In this paper we study mean–variance hedging under the -expectation framework. Our analysis is carri...
We prove the global risk optimality of the hedging strategy of contingent claim, which is explicitly...
Valuation and hedging of financial derivatives are intrinsically linked concepts. Choosing appropria...
The main purpose of this dissertation is to investigate the problems of contingent claim valuation i...
Abstract We consider an incomplete ¯nancial market model, where the dynamics of asset prices is dete...
Contingent claims with payoffs depending on finitely many asset prices are modeled as elements of a ...
We propose a new framework for analyzing pricing theory for incomplete markets and contingent claims...
We derive the implications from the absence of arbitrage in dynamic securities markets with bid-ask ...
We study the uniqueness of the marginal utility-based price of contingent claims in a semimartingale...
We analyze the problem of pricing and hedging contingent claims in the multi-period, discrete time, ...
AbstractWe study financial market incompleteness induced by discontinuities in asset returns. When t...
We consider a stochastic differential game in a financial jump diffusion market, where the agent cho...