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Approximate Central Limit Theorems [PDF]

Journal of Theoretical Probability, 2017
15 ...
Berckmoes, B., Molenberghs, Geert
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Kronecker’s approximation theorem

Indagationes Mathematicae, 2016
By elementary algebraic/arithmetic reasoning \textit{L. Kronecker} [Berl. Ber. 1884, 1179--1193 (1884; JFM 16.0083.02)] proved: Theorem A. Let \(A\) be an \(N \times M\) matrix with real entries, and let \(\alpha\in \mathbb R^N\) . Then the following two assertions are equivalent: 1.
Steven M. Gonek, Hugh L. Montgomery
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Transfinite approximation of Hindman’s theorem [PDF]

Israel Journal of Mathematics, 2011
Hindman's Theorem states that in any finite coloring of the integers, there is an infinite set all of whose finite sums belong to the same color. This is much stronger than the corresponding finite form, stating that in any finite coloring of the integers there are arbitrarily long finite sets with the same property.
Beiglböck, Mathias, Towsner, Henry
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Smooth inequality measurement: Approximation theorems [PDF]

Journal of Mathematical Economics, 2010
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Le Breton Michel, PELUSO, Eugenio
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Approximate fixed point theorems [PDF]

Scientific Annals of the A.I.I. Cuza University, 2001
The authors discuss weakenings of the conditions in the fixed point theorems of Brouwer, Kakutani and Banach which still guarantee the existence of approximate fixed points.
TORRE, ANNA, Tijs S., Brânzei R.
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Approximate converse theorem

Asian Journal of Mathematics, 2015
The theme of this thesis is an "approximate converse theorem" for globally unramified cuspidal representations of PGL(n, A), n ≥ 1. For a given set of Langlands parameters for some places of Q, we can compute ε > 0 such that there exists a genuine globally unramified cuspidal representation, whose Langlands parameters are within ε of the given ones ...
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Płoski approximation theorem

Annales Polonici Mathematici
The aim of this paper is to review how some approximation results in commutative algebra are being used to construct equisingular deformations of singularities. The first example of such an approximation result appeared in A. Płoski’s PhD thesis.
Parusiński, Adam, Rond, Guillaume
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An Approximate Nerve Theorem

Foundations of Computational Mathematics, 2017
Typos and example achieving lower bound fixed, decomposition of interleaving ...
Govc, D, Skraba, P
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Schlichting’s theorem for approximate subgroups [PDF]

Archiv der Mathematik, 2020
We prove Schlichting's theorem for approximate subgroups: if $\mathcal{X}$ is a uniform family of commensurable approximate subgroups in some ambient group, then there exists an invariant approximate subgroup commensurable with $\mathcal{X}$.
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Approximation schemes satisfying Shapiro’s Theorem

Journal of Approximation Theory, 2012
41 pages, Submitted to a Journal. A natural continuation of this paper is also downloadable at Arxiv: See J. M. Almira and T.
Almira, J.M., Oikhberg, T.
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