Results 231 to 240 of about 475,821 (284)

ASYMPTOTIC BEHAVIOR OF TRIMMED SUMS

Stochastics and Dynamics, 2012
Trimming is a standard method to decrease the effect of large sample elements in statistical procedures, used, e.g., for constructing robust estimators. It is also a powerful tool in understanding deeper properties of partial sums of independent random variables.
Berkes, István, Horváth, Lajos, Schauer, Johannes   +2 more
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Asymptotic behavior of morphological filters

Journal of Mathematical Imaging and Vision, 1992
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Koskinen, Lasse, Astola, Jaakko
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Asymptotic critical behavior of Ni

Physical Review B, 1995
The values \ensuremath{\beta}=0.395(10), \ensuremath{\gamma}=1.345(10), \ensuremath{\delta}=4.35(6) for the asymptotic critical exponents, \ensuremath{\mu}(0)${\mathit{h}}_{0}$/${\mathit{k}}_{\mathit{B}}$${\mathit{T}}_{\mathit{C}}$=1.35(10), ${\mathit{DJ}}_{0}^{\mathrm{\ensuremath{\delta}}}$/${\mathit{h}}_{0}$=1.20(55), ${\mathit{a}}_{\mathit{M ...
, Seeger, , Kaul, , Kronmüller, , Reisser   +3 more
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Asymptotic Behavior of Integrals

SIAM Review, 1972
An account is given of some developments in the asymptotic evaluation of integrals of a single variable. After a discussion of Laplace integrals and quadrature formulas, estimates are provided of the errors in Laplace-type integrals and the method of steepest descents.
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Asymptotic behavior for asymptotically nonexpansive mappings

Nonlinear Analysis: Theory, Methods & Applications, 1996
Let \(X\) be a Banach space. Suppose that \(X\) has the Opial (or locally uniform Opial) property and the norm of \(X\) is UKK (uniform Kadec-Klee). Let \(C\) be a weakly compact convex subset of \(X\), and let \(T\) be an asymptotically nonexpansive self-mapping of \(C\) in the weak sense.
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Asymptotic Behavior of Random Permanents

Random Operators and Stochastic Equations, 1996
Summary: Let \(\Xi = (\xi_{ij})\) be a random \(m \times n\) \((m \leq n)\) matrix with independent entries satisfying \(0 < c \leq \xi_{ij} \leq d < \infty\) and \({\mathbf E} \xi_{ij} = a\). We prove that when \(m/n \to \lambda > 0\), then the CLT as well as the SLLN hold for properly normalized version of \(\ln (\text{Per} \Xi)\).
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Three-body breakup: Asymptotic behavior

Physical Review C, 1988
An integral equation for a three-body continuum wave function is solved numerically in configuration space. The equation has a compact kernel. Knowing the breakup amplitude into three free particles, the asymptotic form for the breakup channel in configuration space can be studied. It turns out that the standard asymptotic form is achieved within a few
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Asymptotic Behavior of Scattered Waves

American Journal of Physics, 1965
The relation between the Fourier transform of a scattered wave and its asymptotic behavior at large distances from the scatterer is derived rigorously, and generalized to spaces of arbitrary dimension. Using this result, a simple derivation of the partial-wave expansion is given.
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