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Asymptotic Independence and Strong Approximation; A Survey
Periodica Mathematica Hungarica, 2000zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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IDeC — Convergence independent of error asymptotics
BIT, 1987The method of iterated defect correction [cf. \textit{R. Frank}, Numer. Math. 25, 409-419 (1976; Zbl 0346.65034) and ibid. 27, 407-420 (1977; Zbl 0366.65034)] is applied to the boundary value problem \(y''(t)=f(t,y(t))\) \(t\in (0,1)\), \(y(0)=A\), \(y(1)=B\), where \(\partial /\partial yf(t,y)\geq 0\), and analyzed for efficient and highly accurate ...
Auzinger, W., Monnet, J. P.
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Maximum Waiting Times are Asymptotically Independent
Combinatorics, Probability and Computing, 1992For every n consider a subset Hn of the patterns of length n over a fixed finite alphabet. The limit distribution of the waiting time until each element of Hn appears in an infinite sequence of independent, uniformly distributed random letters was determined in an earlier paper. This time we prove that these waiting times are getting independent as n →
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An Asymptotic Independence Theorem for the Number of Matchings in Graphs
Graphs and Combinatorics, 2009zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Elmar Teufl, Stephan G. Wagner
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On the dependency for asymptotically independent estimates
Statistical Inference for Stochastic Processes, 2012zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Withers, Christopher S. +1 more
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New Results on Asymptotic Independence of Random Elements
Journal of Mathematical Sciences, 2022Two sequences \((X_{n}),(Y_{n})\) of random elements of the same probability space are said to be asymptotic independent if the joint distributions \( P_{(X_{n},Y_{n})}\) approach \(P_{X_{n}}\times P_{Y_{n}}\) in some sense as \( n\rightarrow \infty\). In the paper, the author considers 5 different definitions, and in section 2 he studies relationships/
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Non-singularity and asymptotic independence
Journal of Applied Probability, 1986A stationary stochastic process must satisfy various requirements to make it a realistic model for a phenomenon in the real world. Some of these requirements are quantitative, such as agreement of distribution or moments. Other, more qualitative requirements deal with the general behavior of the process.
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The Asymptotic Mesh Independence Principle
2015We present a new asymptotic mesh independence principle of Newton’s method for discretized nonlinear operator equations. Our hypotheses are weaker than in earlier studies such as [1, 9, 10, 11, 12, 13].
George A. Anastassiou +1 more
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An asymptotic of the distribution of extrema of independent random variables
Lithuanian Mathematical Journal, 1995Let \(\{X_n,\;n \geq 1\}\) be a sequence of independent random variables being independent of the sequence of positive integer-valued random variables \(\{N_n,\;n \geq 1\}\). Let \(M(n) = \max(X_1, \dots, X_n)\) and \(V(n) = \min(X_1,\dots,X_n)\). Assume that appropriately normalized \(M(n)\) and \(V(n)\), and the sequence \(\{N_n/n\}\) converges ...
Aksomaitis, A., Jokimaitis, A.
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On the asymptotic independence of Dirichlet series
Lithuanian Mathematical Journal, 1999Es seien \(g_1,\dots,g_r\) \((r>1)\) komplexwertige, auf \(\mathbb{R}\) definierte meßbare Funktionen, und damit werde für \(T>0\) ein Wahrscheinlichkeitsmaß \[ Q_T(A):=(2T)^{-1} \text{mes}\{t\in[-T,T]:\bigl( g_1(t), \dots, g_r(t)\bigr)\in A\}\quad \bigl(A\in\mathbb{B} (\mathbb{C}^r)\bigr) \] definiert, wo \(\text{mes} M\) das Lebesguemaß einer ...
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