Results 231 to 240 of about 323,983 (267)

Exact quantification of the variance of estimated zeros

Proceedings of the 44th IEEE Conference on Decision and Control, 2006
This paper is concerned with quantification of noise induced errors in estimates of zeros of dynamic systems. Preceding work on this problem has provided variance expressions that are asymptotic in data length and model order for non-minimum phase zeros.
Jonas Mårtensson 0001, Håkan Hjalmarsson   +1 more
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Estimate of Turbulent Eddy Diffusion by Exact Renormalization

SIAM Journal on Applied Mathematics, 2002
Summary: By using a Lagrangian renormalization formulation, the effective diffusion equation is rigorously derived for a tracer in a homogeneous, isotropic, stationary, multidimensional and zero-mean Gaussian velocity field with a known two-point/two-time correlation tensor.
Alexandra Indeikina, Hsueh-Chia Chang
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Exact aggregation and estimation

Economics Letters, 1979
Abstract In this paper we provide sufficient conditions, which, when combined with recent developments in the theory of exact aggregation, permit estimation of group specific demand systems when micro-level information is unavailable. We illustrate the approach by estimating group specific cost of living indices using only readily available census ...
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Exact and interpolatory quadratures for curvature tensor estimation

Computer Aided Geometric Design, 2007
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Torsten Langer, Alexander G. Belyaev, Hans-Peter Seidel   +2 more
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Formulas for the Exact LMS and LQS Estimators

Communications in Statistics - Theory and Methods, 2012
The author presents the derivation of formulas for the calculation of critical values of the median function or the general version of it, namely, the quantile functions.
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Exact Estimates and Asymptotics

2011
For H ⊂ C[−1, 1] we set En(H) = sup f ∈H En(f). (4.1) In this chapter we consider the global best approximation for some classes of functions.
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An exact estimate of the second derivative in Lp

Mathematical Notes of the Academy of Sciences of the USSR, 1991
Apart from \(L_ p(\mathbb{R})\), we consider the spaces of \(2\pi\)-periodic functions \(f\) with finite norm \[ \| f \|=\left\{ {1 \over \pi} \int^ \pi_{-\pi} | f(x) |^ p dx \right\}^{1/p} < \infty,\quad 1 \leq p< \infty. \] \textit{L. V. Taikov} [Anal. Math.
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Exact performance of error estimators for discrete classifiers

Pattern Recognition, 2005
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Ulisses M. Braga-Neto, Edward R. Dougherty   +1 more
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On an Exact Estimate for a Local Theorem

Theory of Probability & Its Applications, 1959
This paper deals with the convergence of the density function for the sum of identically distributed and appropriately normalized independent random variables in the metric $L_p ( - \infty , + \infty ),p \geqq 1$, to the normal density function. An exact expression for the fundamental term of the remainder is given.
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Exact estimates of regularity modulus for infinite programming

Mathematical Programming, 2009
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