Please see also the following Corrigendum to Section 2.4, Journal of Econometrics 110(1) 103-104The author was formerly at the Cardiff Business SchoolThis paper considers methods of deriving sufficient conditions for the central limit theorem and functional central limit theorem to hold in a broad class of time series processes, including nonlinear processes and semiparametric linear processes. The common thread linking these results is the concept of near-epoch dependence on a mixing process, since powerful limit results are available under this limited-dependence property. The particular case of near-epoch dependence on an independent process provides a convenient framework for dealing with a range of nonlinear cases, including the biline...
An introductory account of the functional CLT is given which assumes minimal prior knowledge of rigo...
Title changed. Major changes: results improved. 24 pagesInternational audienceIn this paper, we stud...
In [6], Serfozo introduced a class of stochastic processes which he called semi-stationary processes...
Please see also the following Corrigendum to Section 2.4, Journal of Econometrics 110(1) 103-104The ...
AbstractThis paper establishes a central limit theorem (CLT) for empirical processes indexed by smoo...
This paper establishes a central limit theorem (CLT) for empirical processes indexed by smooth funct...
International audienceWe prove a general functional central limit theorem for weak dependent time se...
This extract is taken from the author's original manuscript and has not been reviewed or edited. Th...
AbstractThe central limit problem is considered for a simple regression, where the residuals, x(n), ...
Pre-print; version dated May 1999This paper gives new conditions for the functional central limit th...
This paper shows how the modern machinery for generating abstract empirical central limit theorems c...
This article presents a weak law of large numbers and a central limit theorem for the scaled realise...
AbstractIn this paper we consider two functional limit theorems for the non-linear functional of the...
In this paper, we establish a joint (bivariate) functional central limit theorem of the sample quant...
AbstractLet X = (Xt, t ϵ R) be a stationary Gaussian process on (Ω, F, P) with time-shift operators ...
An introductory account of the functional CLT is given which assumes minimal prior knowledge of rigo...
Title changed. Major changes: results improved. 24 pagesInternational audienceIn this paper, we stud...
In [6], Serfozo introduced a class of stochastic processes which he called semi-stationary processes...
Please see also the following Corrigendum to Section 2.4, Journal of Econometrics 110(1) 103-104The ...
AbstractThis paper establishes a central limit theorem (CLT) for empirical processes indexed by smoo...
This paper establishes a central limit theorem (CLT) for empirical processes indexed by smooth funct...
International audienceWe prove a general functional central limit theorem for weak dependent time se...
This extract is taken from the author's original manuscript and has not been reviewed or edited. Th...
AbstractThe central limit problem is considered for a simple regression, where the residuals, x(n), ...
Pre-print; version dated May 1999This paper gives new conditions for the functional central limit th...
This paper shows how the modern machinery for generating abstract empirical central limit theorems c...
This article presents a weak law of large numbers and a central limit theorem for the scaled realise...
AbstractIn this paper we consider two functional limit theorems for the non-linear functional of the...
In this paper, we establish a joint (bivariate) functional central limit theorem of the sample quant...
AbstractLet X = (Xt, t ϵ R) be a stationary Gaussian process on (Ω, F, P) with time-shift operators ...
An introductory account of the functional CLT is given which assumes minimal prior knowledge of rigo...
Title changed. Major changes: results improved. 24 pagesInternational audienceIn this paper, we stud...
In [6], Serfozo introduced a class of stochastic processes which he called semi-stationary processes...