Results 211 to 220 of about 7,698 (239)
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Distances Between Distributions Via Stein’s Method
Journal of theoretical probability, 2019We build on the formalism developed in Ernst et al. (First order covariance inequalities via Stein’s method, 2019) to propose new representations of solutions to Stein equations.
Marie Ernst, Yvik Swan
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Stein's method for geometric approximation
Journal of Applied Probability, 1996The Stein–Chen method for Poisson approximation is adapted to the setting of the geometric distribution. This yields a convenient method for assessing the accuracy of the geometric approximation to the distribution of the number of failures preceding the first success in dependent trials.
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2016
Methodological aspects of the Stein method are exceptionally well discussed in the literature, and for more advanced applications the reader is advised to consult the books and papers referenced at the end of this chapter. Here we present just a basic idea of how the method works for the normal approximation and a short introduction to lattice random ...
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Methodological aspects of the Stein method are exceptionally well discussed in the literature, and for more advanced applications the reader is advised to consult the books and papers referenced at the end of this chapter. Here we present just a basic idea of how the method works for the normal approximation and a short introduction to lattice random ...
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STEIN'S METHOD AND THE BERRY‐ESSÉEN THEOREM
Australian Journal of Statistics, 1984SummaryStein's method is used to prove the Lindeberg‐Feller theorem and a generalization of the Berry‐Esséen theorem. The arguments involve only manipulation of probability inequalities, and form an attractive alternative to the less direct Fourier‐analytic methods which are traditionally employed.
Barbour, A D, Hall, P
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Negative Binomial Approximation with Stein's Method
Methodology And Computing In Applied Probability, 1999The basic ingredients for approximation by a negative binomial distribution using Stein's method and a birth and death characterizing equation are established. These include good bounds for the solution of the Stein equation and for its first differences, and a coupling representation of the accuracy of approximation. Lower bounds for the approximation
M. J. Phillips, Tim Brown
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Topological Methods in Stein Geometry
2011In this chapter we introduce more advanced topological methods to the study of geometric problems on Stein manifolds and to Oka theory. We begin by considering complex points of smooth real surfaces in complex surfaces. After proving the Lai formulae and the Eliashberg-Harlamov cancellation theorem, we explore connections between the generalized ...
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A contact-electro-catalytic cathode recycling method for spent lithium-ion batteries
Nature Energy, 2023, Andy Berbille, Wei Tang
exaly

