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We consider the nonparametric estimation of the density function of weakly and strongly dependent processes with noisy observations. We show that in the ordinary smooth case the optimal bandwidth choi...
Let $X_1,ldots, X_n$ be i.i.d. observations, where $X_i=Y_i+sigma Z_i $ and $Y_i$ and $Z_i$ are independent. Assume that unobservable $Y$'s are distributed as a random variable $UV$, where $U$ and $V$...
We assume that an additional sample x1, . . . , xm from fx is observed. Estimators of fX and its derivatives are constructed by using nonparametric estimators of fY and fx and by applying a spectral...
The aim of this paper is to show the usefulness of Meyer wavelets for the classical problem of density estimation and for density deconvolution fromnoisy observations. By using suchwavelets, the comp...
We extend deconvolution in a periodic setting to deal with functional data. The resulting functional deconvolution model can be viewed as a generalization of a multitude of inverse problems in mathe...
In many real applications, the distribution of measurement error could vary with each subject or even with each observation so the errors are heteroscedastic. In this paper, we propose a fast algori...
In this paper we consider a random variable Y contamined by an independent additive noise Z.We assume that Z has known distribution. Our purpose is to test the distribution of the unobserved random ...
This paper proposes a non-Gaussian Markov field with a special feature: an explicit partition function.To the best of our knowledge, this is an original contribution. Moreover, the explicit expression...
We consider testing statistical hypotheses about densities of signals in deconvolution models. A new approach to this problem is proposed. We constructed score tests for the deconvolution with the k...
We introduce the blind subspace deconvolution (BSSD) problem, which is the extension of both the blind source deconvolution (BSD) and the independent subspace analysis (ISA) tasks. We examine the case...

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