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Communications in Statistics - Simulation and Computation Volume 6, 1977 - Issue 3
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Original Articles

Quantile estimation from grouped data: the cell midpoint

Bruce W. Schmeiser Department of Industrial Engineering and Operations Research, Southern Methodist University, Dallas, Texas, 75275
&
Stuart Jay Deutsch Industrial and Systems Engineering, Georgia Institute of Technology, Atlanta, Georgia, 30332
Pages 221-234 | Published online: 27 Jun 2007

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Read on this site (2)

Agostino Tarsitano. (2005) Estimation of the Generalized Lambda Distribution Parameters for Grouped Data. Communications in Statistics - Theory and Methods 34:8, pages 1689-1709.
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Stuart. Jay Deutsch & Bruce. Wayne Schmeiser. (1980) Estimation of the sum of differences distribution. Communications in Statistics - Simulation and Computation 9:6, pages 563-587.
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Articles from other publishers (21)

Hugo Lewi Hammer, Anis Yazidi & Håvard Rue. (2021) Joint tracking of multiple quantiles through conditional quantiles. Information Sciences 563, pages 40-58.
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Hugo Lewi Hammer & Anis Yazidi. (2019) Smooth estimates of multiple quantiles in dynamically varying data streams. Pattern Analysis and Applications 23:2, pages 555-566.
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Ognjen Arandjelović. (2019) Targeted Adaptable Sample for Accurate and Efficient Quantile Estimation in Non-Stationary Data Streams. Machine Learning and Knowledge Extraction 1:3, pages 848-870.
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Hugo Lewi Hammer, Anis Yazidi & Håvard Rue. (2018) A new quantile tracking algorithm using a generalized exponentially weighted average of observations. Applied Intelligence 49:4, pages 1406-1420.
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Anis Yazidi & Hugo Hammer. (2019) Multiplicative Update Methods for Incremental Quantile Estimation. IEEE Transactions on Cybernetics 49:3, pages 746-756.
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Hugo Lewi Hammer & Anis Yazidi. (2018) A Novel Incremental Quantile Estimator Using the Magnitude of the Observations. A Novel Incremental Quantile Estimator Using the Magnitude of the Observations.
Anis Yazidi, Hugo Hammer & B. John Oommen. (2018) Higher-Fidelity Frugal and Accurate Quantile Estimation Using a Novel Incremental Discretized Paradigm. IEEE Access, pages 1-1.
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Mohammad Mehdi Movahedi, Mohsen Khounsiavash, Mahmood Otadi & Maryam Mosleh. (2016) A new statistical method for design and analyses of component tolerance. Journal of Industrial Engineering International 13:1, pages 59-66.
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Anis Yazidi, Hugo Lewi Hammer & B. John Oommen. 2017. Advanced Data Mining and Applications. Advanced Data Mining and Applications 76 86 .
Ognjen Arandjelovic, Duc-Son Pham & Svetha Venkatesh. (2015) Two Maximum Entropy-Based Algorithms for Running Quantile Estimation in Nonstationary Data Streams. IEEE Transactions on Circuits and Systems for Video Technology 25:9, pages 1469-1479.
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Ognjen Arandjelovic, Duc-Son Pham & Svetha Venkatesh. (2015) The adaptable buffer algorithm for high quantile estimation in non-stationary data streams. The adaptable buffer algorithm for high quantile estimation in non-stationary data streams.
C. E. Davis & S. M. Steinberg. 2014. Wiley StatsRef: Statistics Reference Online. Wiley StatsRef: Statistics Reference Online.
J. P. Keating & R.C. Tripathi. 2014. Wiley StatsRef: Statistics Reference Online. Wiley StatsRef: Statistics Reference Online.
Ognjen Arandjelović, Ducson Pham & Svetha Venkatesh. 2014. Neural Information Processing. Neural Information Processing 327 334 .
Sai Venu Gopal Lolla & Lawrence L. Hoberock. (2010) On Estimation of Quantiles for Pairwise Distances. On Estimation of Quantiles for Pairwise Distances.
C. E. Davis & S. M. Steinberg. 2004. Encyclopedia of Statistical Sciences. Encyclopedia of Statistical Sciences.
J. P. Keating & R.C. Tripathi. 2004. Encyclopedia of Statistical Sciences. Encyclopedia of Statistical Sciences.
C. E. Davis & S. M. Steinberg. 2004. Encyclopedia of Statistical Sciences. Encyclopedia of Statistical Sciences.
J. P. Keating & R.C. Tripathi. 2004. Encyclopedia of Statistical Sciences. Encyclopedia of Statistical Sciences.
B. Schmeiser. (2004) Simulation Output Analysis: A Tutorial Based on One Research Thread. Simulation Output Analysis: A Tutorial Based on One Research Thread.
D.C. Wood & B.W. Schmeiser. (1995) Overlapping batch quantiles. Overlapping batch quantiles.

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