The aim of the present work is to show that the results obtained earlier on the approximation of distributions of sums of independent summands by infinitely divisible laws may be transferred to the estimation of the closeness of distributions on convex polyhedra.Comment: 12 page
AbstractFor the sets Mp∗(R), 1⩽p<∞, of positive finite Borel measures μ on the real axis with the se...
The article begins with a quantitative version of the martingale central limit theorem, in terms of ...
The final version of this paper appears in: "Probability and Mathematical Statistics" 14 (1993): 281...
The aim of the present work is to show that the results obtained earlier on the approximation of dis...
The aim of the present work is to provide a supplement to the authors' paper (2018). It is shown tha...
In Siotani & Fujikoshi (1984), a precise local limit theorem for the multinomial distribution is der...
In this paper it is shown that if the volume sum ∑r = 1∞ Ψ(r) converges for a monotonic function Ψ t...
contains corrections with respect to published version.We provide a simple proof of a result which g...
AbstractIn this paper we define a new type of summability method via statistical convergence by usin...
We establish a connection between the $L^{q}$-spectrum of a Borel measure $\nu $ on the $m$-dimensio...
For a distribution F*τ of a random sum Sτ=ξ1+⋯+ξτ of i.i.d. random variables with a common distribut...
We consider the transition semigroup Pt of the $Φ 4 2$ stochastic quantisation on the torus $T 2$ an...
We use the large deviation approach to sum rules pioneered by Gamboa, Nagel, and Rouault to prove hi...
In this paper, we show that if the sum ∑ r=1 ∞ Ψ(r) diverges, then the set of points (x, z, w) ∈ ℝ ×...
Complete convergence is studied for linear statistics that are weighted sums of identically distribu...
AbstractFor the sets Mp∗(R), 1⩽p<∞, of positive finite Borel measures μ on the real axis with the se...
The article begins with a quantitative version of the martingale central limit theorem, in terms of ...
The final version of this paper appears in: "Probability and Mathematical Statistics" 14 (1993): 281...
The aim of the present work is to show that the results obtained earlier on the approximation of dis...
The aim of the present work is to provide a supplement to the authors' paper (2018). It is shown tha...
In Siotani & Fujikoshi (1984), a precise local limit theorem for the multinomial distribution is der...
In this paper it is shown that if the volume sum ∑r = 1∞ Ψ(r) converges for a monotonic function Ψ t...
contains corrections with respect to published version.We provide a simple proof of a result which g...
AbstractIn this paper we define a new type of summability method via statistical convergence by usin...
We establish a connection between the $L^{q}$-spectrum of a Borel measure $\nu $ on the $m$-dimensio...
For a distribution F*τ of a random sum Sτ=ξ1+⋯+ξτ of i.i.d. random variables with a common distribut...
We consider the transition semigroup Pt of the $Φ 4 2$ stochastic quantisation on the torus $T 2$ an...
We use the large deviation approach to sum rules pioneered by Gamboa, Nagel, and Rouault to prove hi...
In this paper, we show that if the sum ∑ r=1 ∞ Ψ(r) diverges, then the set of points (x, z, w) ∈ ℝ ×...
Complete convergence is studied for linear statistics that are weighted sums of identically distribu...
AbstractFor the sets Mp∗(R), 1⩽p<∞, of positive finite Borel measures μ on the real axis with the se...
The article begins with a quantitative version of the martingale central limit theorem, in terms of ...
The final version of this paper appears in: "Probability and Mathematical Statistics" 14 (1993): 281...