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Communications in Statistics - Theory and Methods Volume 27, 1998 - Issue 3
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Alternative linear classification rules under order restrictions

Tianyong Long Department of Mathematics, Statistics and Computer Science, University oi New Bruiibwick at SairM John, Saint lohn, NB, E2L 4L5, Canada
&
Rameshwar D Gupta Department of Mathematics, Statistics and Computer Science, University oi New Bruiibwick at SairM John, Saint lohn, NB, E2L 4L5, Canada
Pages 559-575 | Received 01 Dec 1996, Published online: 05 Jul 2007

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Debasmita Bal, Manas Ranjan Tripathy & Somesh Kumar. (2023) Point estimation and related classification problems for several Lindley populations with application using COVID-19 data. Journal of Applied Statistics 0:0, pages 1-31.
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Nabakumar Jana & Ankur Chakraborty. (2023) Estimating error rate of classification into several normal populations under equal mean restriction. Communications in Statistics - Simulation and Computation 0:0, pages 1-20.
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Pushkal Kumar, Manas Ranjan Tripathy & Somesh Kumar. (2022) Alternative classification rules for two inverse gaussian populations with a common mean and order restricted scale-like parameters. Journal of Applied Statistics 0:0, pages 1-23.
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Nabakumar Jana & Somesh Kumar. (2019) Ordered classification rules for inverse gaussian populations with unknown parameters. Journal of Statistical Computation and Simulation 89:14, pages 2597-2620.
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Nabakumar Jana, Somesh Kumar & Neeraj Misra. (2016) Classification rules for two parameter exponential populations under order restrictions on parameters. Journal of Statistical Computation and Simulation 86:8, pages 1559-1581.
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Nabakumar Jana & Somesh Kumar. (2016) Classification into Two-Parameter Exponential Populations with a Common Guarantee Time. American Journal of Mathematical and Management Sciences 35:1, pages 36-54.
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Articles from other publishers (12)

Pushkal Kumar & Manas Ranjan Tripathy. (2023) Classification Rules for Two Exponential Populations with Common Location and Ordered Scales Under Censored Samples. Journal of Statistical Theory and Practice 17:3.
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Pushkal Kumar & Manas Ranjan Tripathy. (2023) Estimation and classification using progressive type-II censored samples from two exponential populations with a common location. Japanese Journal of Statistics and Data Science 6:1, pages 243-278.
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Pushkal Kumar, Manas Ranjan Tripathy & Somesh Kumar. (2022) Bayesian estimation and classification for two logistic populations with a common location. Computational Statistics 38:2, pages 711-748.
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Pushkal Kumar & Manas Ranjan Tripathy. 2022. Applied Analysis, Computation and Mathematical Modelling in Engineering. Applied Analysis, Computation and Mathematical Modelling in Engineering 221 233 .
Nabakumar Jana, Somesh Kumar & Neeraj Misra. 2014. Mathematics and Computing 2013. Mathematics and Computing 2013 243 250 .
David Conde, Bonifacio Salvador, Cristina Rueda & Miguel A. Fernández. (2013) Performance and estimation of the true error rate of classification rules built with additional information. An application to a cancer trial. Statistical Applications in Genetics and Molecular Biology 12:5.
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D. Conde, M.A. Fernández, C. Rueda & B. Salvador. (2012) Classification of samples into two or more ordered populations with application to a cancer trial. Statistics in Medicine 31:28, pages 3773-3786.
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Miguel Fernández, Cristina Rueda & Bonifacio Salvador. 2011. Classification and Multivariate Analysis for Complex Data Structures. Classification and Multivariate Analysis for Complex Data Structures 75 83 .
Cristina Rueda, Miguel A. Fernández & Bonifacio Salvador. (2009) Bayes Discriminant Rules with Ordered Predictors. Journal of Classification 26:2, pages 201-225.
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B. Salvador, M.A. Fernández, I. Martín & C. Rueda. (2008) Robustness of classification rules that incorporate additional information. Computational Statistics & Data Analysis 52:5, pages 2489-2495.
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David Conde, Miguel A. Fernández & Bonifacio Salvador. (2005) A classification rule for ordered exponential populations. Journal of Statistical Planning and Inference 135:2, pages 339-356.
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Mervyn J. Silvapulle & Pranab K. Sen. 2001. Constrained Statistical Inference. Constrained Statistical Inference 469 524 .

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