Results 221 to 230 of about 97,330 (246)

Hodges—Lehmann quantile-quantile plots

Computational Statistics & Data Analysis, 1988
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Aly E.-E.A.A., Öztürk A.
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CONFIDENCE BANDS FOR QUANTILE-QUANTILE PLOTS

Statistics & Risk Modeling, 1986
Summary: In this paper we rigorously obtain confidence bands for Q-Q plots via the strong approximation results of the first author [Strong approximations of the Q-Q process. Preprint (1983)] and \textit{M. Csörgö} and \textit{P. Révész} [Ann. Stat. 6, 882-894 (1978; Zbl 0378.62050)]. Our confidence bands are modified versions of \textit{M. Csörgö} and
Aly, Emad-Eldin A. A., Bleuer, Susana
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M-quantiles

Biometrika, 1988
Summary: It is well known that an M-estimator of the centre of symmetry \(\theta\) of a symmetric distribution can be defined in terms of either a continuous symmetric loss function \(\rho\) or the associated influence function \(\psi\). This estimator is robust if \(\psi\) is bounded.
Breckling, Jens, Chambers, Ray
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Quantile Regression on Quantile Ranges

SSRN Electronic Journal, 2010
Motivated by the fact that a linear specification in a quantile regression setting is unable to describe the non-linear relations among economic variables, well documented in the empirical econometrics literature, we formulate a threshold quantile regression model for one, known and unknown threshold value.
Chung-Ming Kuan   +2 more
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Quantile-Quantile plots under random censorship

Journal of Statistical Planning and Inference, 1986
We obtain strong approximation results for the product-limit quantile- quantile process. In addition, product-limit confidence bands for the theoretical Q-Q plot are constructed.
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Estimating densities, quantiles, quantile densities and density quantiles

Annals of the Institute of Statistical Mathematics, 1992
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Expectiles and M-quantiles are quantiles

Statistics & Probability Letters, 1994
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Self-Calibrating Quantile–Quantile Plots

The American Statistician, 2016
Quantile–quantile plots, or qqplots, are an important visual tool for many applications but their interpretation requires some care and often more experience. This apparent subjectivity is unnecessary. By drawing on the computational and display facilities now widely available, qqplots are easily enriched to help with their interpretation.
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A Quantile–Quantile Toolbox for Reference Intervals

The Journal of Applied Laboratory Medicine
AbstractBackgroundParametric statistical methods are generally better than nonparametric, but require that data follow a known, usually normal, distribution. One important application is finding reference limits and detection limits. Parametric analyses yield better estimates and measures of their uncertainty than nonparametric approaches, which rely ...
Douglas M Hawkins, Rianne N Esquivel
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