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L‐Moments: Analysis and Estimation of Distributions Using Linear Combinations of Order Statistics
, 1990L-moments are expectations of certain linear combinations of order statistics. They can be defined for any random variable whose mean exists and form the basis of a general theory which covers the summarization and description of theoretical probability ...
J. Hosking
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Regional Frequency Analysis: An Approach Based on L-Moments
, 1997Preface 1. Regional frequency analysis 2. L-moments 3. Screening the data 4. Identification of homogeneous regions 5. Choice of a frequency distribution 6. Estimation of the frequency distribution 7.
J. Hosking, J. R. Wallis
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Moment Products and Product Moments
Calcutta Statistical Association Bulletin, 1991Some identitices linking moment products with prodct moments of functions of order statistics from a independent and non identically distributed random variables are derived using permanents.
K. Balasubramanian, M. I. Beg
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Multitarget Bayes filtering via first-order multitarget moments
, 2003The theoretically optimal approach to multisensor-multitarget detection, tracking, and identification is a suitable generalization of the recursive Bayes nonlinear filter.
R. Mahler
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Image Description With Polar Harmonic Fourier Moments
IEEE transactions on circuits and systems for video technology (Print), 2020Due to their good rotational invariance and stability, image continuous orthogonal moments are intensively applied in rotationally invariant recognition and image processing.
Chun-peng Wang+4 more
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Image analysis via the general theory of moments
, 1980Two-dimensional image moments with respect to Zernike polynomials are defined, and it is shown how to construct an arbitrarily large number of independent, algebraic combinations of Zernike moments that are invariant to image translation, orientation ...
M. Teague
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Accurate Approximations for Posterior Moments and Marginal Densities
, 1986This article describes approximations to the posterior means and variances of positive functions of a real or vector-valued parameter, and to the marginal posterior densities of arbitrary (i.e., not necessarily positive) parameters.
Luke Tierney, J. Kadane
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Invariant Image Recognition by Zernike Moments
IEEE Transactions on Pattern Analysis and Machine Intelligence, 1990The problem of rotation-, scale-, and translation-invariant recognition of images is discussed. A set of rotation-invariant features are introduced. They are the magnitudes of a set of orthogonal complex moments of the image known as Zernike moments ...
A. Khotanzad, Yaw Hua Hong
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Communications in Statistics - Theory and Methods, 1984
The problem offinding expressions for sampling moments of sample moments has been ahistorically old one. This problem is treated here, with the use of partitions and multi partitions , for the univariate as well as the multivariate case. The systematic combinatorial approach minimizes the chance of omitting any contributions and making errors in their ...
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The problem offinding expressions for sampling moments of sample moments has been ahistorically old one. This problem is treated here, with the use of partitions and multi partitions , for the univariate as well as the multivariate case. The systematic combinatorial approach minimizes the chance of omitting any contributions and making errors in their ...
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Not the Moment After, but the Moment Of
South Atlantic Quarterly, 2009Using the brief (ten-week) rule of Patrice Lumumba in the Congo as an instructive instance for thinking the post-, “Not the Moment After, but the Moment Of” argues that the post- is never the time after but the moment—impossible as it is to understand—of, that is, the moment itself.
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