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In a recent paper Birke and Bissantz (2008) considered the problem of nonparametric estimation in inverse regression models with convolution-type operators. For multivariate predictors nonparametric m...
Representation theorem for multiply self-decomposable probability measures on generalized convolution algebra。
We first study L6vy measures, Poisson and Gaussian convolution semigroups on commutative hypergroups. Then we present a Lbvy-Khintchine type representation of a convolution semigroup (pJ,,, with sy...
Let (X (t))a,o be a stochastically continuous symmetric Levy process with values in a complete separable group G. We denote by h),,,, the semigroup of one-dimensional distributions of X(t). Suppose ...
In this paper we study Bessel processes in terms of the Kingman convolution method. In particular, we propose a higher dimensional model of the Kingman convolution algebras.We show that every Bessel...
We consider a semiparametric convolution model. We observe random variables having a distribution given by the convolution of some unknown density $f$ and some partially known noise density $g$. In th...
In this paper we consider a kernel estimator of a density in a convolution model and give a central limit theorem for its integrated square error (ISE). The kernel estimator is rather classical in min...
We consider the model Zi = Xi + εi, for i.i.d. Xi’s and εi’s and independent sequences (Xi)i2Nand (εi)i2N. The density f" of ε1 is assumed to be known, whereas the one of X1, denoted by g, is unknown...
In a convolution model, we observe random variables whose distribution is the convolution of some unknown density f and some known or partially known noise density g. In this paper, we focus on stat...

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