In this paper we consider a market driven by a Wiener process where there is an insider and a regular trader. The insider has privileged information which has been deformed by an independent noise vanishing as the revelation time approaches. At this time, the information of every trader is the same. We obtain the semimartingale decomposition of the original Wiener process under dynamical enlargement of the filtration, and we prove that if the rate at which the additional noise in the insider’s information vanishes is slow enough then there is no arbitrage and the additional utility of the insider is finite. Copyright Springer-Verlag Berlin/Heidelberg 2004Insider trading, enlargement of filtrations, Malliavin’s calculus, utility maximization...
In this paper, we consider a security market in which two investors on different information levels ...
We consider a utility maximization problem in a broad class of markets. Apart from traditional semim...
Texte intégral à l'adresse suivante : http://basepub.dauphine.fr/xmlui/handle/123456789/3554Given a ...
In this paper we consider a market driven by a Wiener process where there is an insider and a regula...
In this paper we consider an insider with privileged information that is affected by an independent ...
AbstractWe consider financial market models based on Wiener space with two agents on different infor...
A theory of expansion of filtrations has been developed since the 1970s to model dynamic probabilist...
The purpose of this paper is to present a general stochastic calculus approach to insider trading. ...
We study a controlled stochastic system whose state is described by a stochastic differential equati...
In this paper, I study the equilibrium pricing of asset shares in the presence of dynamic private in...
Given a Markovian Brownian martingale Z, we build a process X which is a martingale in its own filtr...
We study a Bayesian-Nash equilibrium model of insider trading in continuous time. The supply of the ...
In this article, we seek to solve the problem of stochastic filtering of the unobserved drift of the...
The background for the general mathematical link between utility and information theory investigated...
We consider the exponential utility maximization problem under partial information. The underlying a...
In this paper, we consider a security market in which two investors on different information levels ...
We consider a utility maximization problem in a broad class of markets. Apart from traditional semim...
Texte intégral à l'adresse suivante : http://basepub.dauphine.fr/xmlui/handle/123456789/3554Given a ...
In this paper we consider a market driven by a Wiener process where there is an insider and a regula...
In this paper we consider an insider with privileged information that is affected by an independent ...
AbstractWe consider financial market models based on Wiener space with two agents on different infor...
A theory of expansion of filtrations has been developed since the 1970s to model dynamic probabilist...
The purpose of this paper is to present a general stochastic calculus approach to insider trading. ...
We study a controlled stochastic system whose state is described by a stochastic differential equati...
In this paper, I study the equilibrium pricing of asset shares in the presence of dynamic private in...
Given a Markovian Brownian martingale Z, we build a process X which is a martingale in its own filtr...
We study a Bayesian-Nash equilibrium model of insider trading in continuous time. The supply of the ...
In this article, we seek to solve the problem of stochastic filtering of the unobserved drift of the...
The background for the general mathematical link between utility and information theory investigated...
We consider the exponential utility maximization problem under partial information. The underlying a...
In this paper, we consider a security market in which two investors on different information levels ...
We consider a utility maximization problem in a broad class of markets. Apart from traditional semim...
Texte intégral à l'adresse suivante : http://basepub.dauphine.fr/xmlui/handle/123456789/3554Given a ...