Results 271 to 280 of about 4,724,154 (309)

S-asymptotic of a distribution

Pliska. Studia Mathematica Bulgarica, 1989
Summary: We give a definition of asymptotic behaviour at infinity of a Schwartz distribution -- the so-called S-asymptotic. Some basic properties of this S-asymptotic are proved and possibilities of its applications are given.
Pilipović, Stevan, Stanković, Bogoljub
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Asymptotic expansions for probability distributions. II

Lithuanian Mathematical Journal, 1983
[For part III see the foregoing review; Zbl 0571.60033.] Let \(\xi\) be a lattice random variable on \(\{\) 0,1,2,...\(\}\) with the probability distribution p(k). It is assumed that the cumulants \(\gamma_{\ell}\) of order \(\ell =1,2,..\). satisfy the conditions: \(\gamma_ 1>0,| \gamma_{\ell}| \leq Hc^{\ell}\ell !/\Delta^{\ell -1}\), \(\ell =2,3,..\).
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Delta method, asymptotic distribution

Wiley Interdisciplinary Reviews: Computational Statistics
The delta method for deriving asymptotic distributions is presented. Assume interest lies in (Formula presented.) where (Formula presented.) is an unknown parameter and (Formula presented.) is a known function.
Eric Beutner
exaly   +2 more sources

Asymptotically Optimal Distributed Censoring

2006 IEEE International Symposium on Information Theory, 2006
We consider the problem of Bayesian decentralized binary detection in a sensor network in which the sensors have access to some side information that affects the statistics of the measurements they make. Sensors can decide whether or not to make a measurement and transmit a message to the fusion center ("censoring"), and also have a choice of the ...
Wee-Peng Tay, John N. Tsitsiklis, Moe Z. Win   +2 more
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Asymptotic Exit Time Distributions

SIAM Journal on Applied Mathematics, 1982
Let $x( t )$ be a diffusion resulting from the stochastic perturbation of a deterministic dynamical system by a nondegenerate white noise. Let $\tau $ be the time of first exit of $x( t )$ from a domain on which the deterministic flow has a single simple attracting critical point and is inward at the boundary.
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Asymptotic Expansions for the Bingham Distribution

Applied Statistics, 1987
Statistical estimation for the Bingham distribution on the sphere [\textit{C. Bingham}, Ann. Stat. 2, 1201-1225 (1974; Zbl 0297.62010); \textit{K. V. Mardia}, Statistics of directional data. (1972; Zbl 0244.62005)] requires the calculation of the normalization constant and its derivatives.
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ON THE ASYMPTOTIC DISTRIBUTION OF EIGENVALUES

The Quarterly Journal of Mathematics, 1954
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ON THE ASYMPTOTIC DISTRIBUTION OF EIGENVALUES

The Quarterly Journal of Mathematics, 1959
McLeod, J. B., Titchmarsh, E. C.
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The asymptotic distribution of random clumps

Computing, 1972
When objects are scattered at random in the plane or in space, some of them overlap to form clumps. It is the object of the present paper to study the asymptotic distribution of the number of clumps of given size and topological structure generated within the following model:
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Asymptotic multistability and local S-asymptotic ω-periodicity for the nonautonomous fractional-order neural networks with impulses

Science China Information Sciences, 2020
Owen Kao, Hui Li
exaly