AbstractBy means of the Malliavin calculus, we present an expansion formula for the distribution of a random variableFhaving a stochastic expansionF=F0+R, whereF0is an easily tractable random variable andRis the remainder term. From this result, we derive an expansion of the distribution of the scale mixturesZof a normal random variableZby a scale random variables. Applications to shrinkage estimators of the Stein type are mentione
We prove a Taylor expansion of the density pε(y) of a Wiener functional Fε with Wiener-chaos decompo...
In this thesis we apply the Malliavin calculus to statistical estimation of parameters of stochastic...
We prove a general result on asymptotic expansions of densities for families of perturbed Wiener fu...
AbstractBy means of the Malliavin Calculus, we derive asymptotic expansion of the probability distri...
AbstractIn this article we present a method for developing certain Wiener integrals in an asymptotic...
By combining the Malliavin calculus with Fourier techniques, we develop a high-order asymptotic expa...
This thesis is organized in three distinct parts, all of which focus on the application of the Malli...
AbstractIn the first part, of this paper it is pointed out that for certain applications of the stoc...
Using a representation as an infinite linear combination of chisquare independent random variables, ...
This paper derives asymptotic expansion formulas for option prices and implied volatilities as well ...
We use Malliavin operators in order to prove quantitative stable limit theorems on the Wiener space,...
For a centered random variable X in a Wiener space, differentiable in the sense of Malliavin, the fu...
In this dissertation we present several applications of Malliavin calculus, both to the statistical ...
By means of the Malliavin Calculus, we derive asymptotic expansion of the probability distributions ...
31 pages. To appear in the book "Recent advances in stochastic dynamics and stochastic analysis", pu...
We prove a Taylor expansion of the density pε(y) of a Wiener functional Fε with Wiener-chaos decompo...
In this thesis we apply the Malliavin calculus to statistical estimation of parameters of stochastic...
We prove a general result on asymptotic expansions of densities for families of perturbed Wiener fu...
AbstractBy means of the Malliavin Calculus, we derive asymptotic expansion of the probability distri...
AbstractIn this article we present a method for developing certain Wiener integrals in an asymptotic...
By combining the Malliavin calculus with Fourier techniques, we develop a high-order asymptotic expa...
This thesis is organized in three distinct parts, all of which focus on the application of the Malli...
AbstractIn the first part, of this paper it is pointed out that for certain applications of the stoc...
Using a representation as an infinite linear combination of chisquare independent random variables, ...
This paper derives asymptotic expansion formulas for option prices and implied volatilities as well ...
We use Malliavin operators in order to prove quantitative stable limit theorems on the Wiener space,...
For a centered random variable X in a Wiener space, differentiable in the sense of Malliavin, the fu...
In this dissertation we present several applications of Malliavin calculus, both to the statistical ...
By means of the Malliavin Calculus, we derive asymptotic expansion of the probability distributions ...
31 pages. To appear in the book "Recent advances in stochastic dynamics and stochastic analysis", pu...
We prove a Taylor expansion of the density pε(y) of a Wiener functional Fε with Wiener-chaos decompo...
In this thesis we apply the Malliavin calculus to statistical estimation of parameters of stochastic...
We prove a general result on asymptotic expansions of densities for families of perturbed Wiener fu...