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Journal of the American Statistical Association Volume 79, 1984 - Issue 388
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Theory and Method

A Likelihood Ratio Test regarding Two Nested but Oblique Order-Restricted Hypotheses

Giles Warrack Department of Statistics and Actuarial Sciences, University of Iowa, Iowa City, IA, 52242, USA
&
Tim Robertson Department of Statistics and Actuarial Sciences, University of Iowa, Iowa City, IA, 52242, USA
Pages 881-886 | Received 01 May 1983, Published online: 12 Mar 2012

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Read on this site (5)

Hari Mukerjee & Renjin Tu. (1995) Order-Restricted Inferences in Linear Regression. Journal of the American Statistical Association 90:430, pages 717-728.
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Dei-In Tang. (1994) Uniformly More Powerful Tests in a One-Sided Multivariate Problem. Journal of the American Statistical Association 89:427, pages 1006-1011.
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J.A. Menéndnez, C. Rueda & B. Salvador. (1992) Testing non-oblique hypotheses. Communications in Statistics - Theory and Methods 21:2, pages 471-484.
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RogerL. Berger. (1989) Uniformly More Powerful Tests for Hypotheses concerning Linear Inequalities and Normal Means. Journal of the American Statistical Association 84:405, pages 192-199.
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Richard F Raubertas, Chu-In Charles Lee & Erik V Nordheim. (1986) Hypothesis tests for normal means constrained by linear inequalities. Communications in Statistics - Theory and Methods 15:9, pages 2809-2833.
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Articles from other publishers (8)

Qiyang Han, Bodhisattva Sen & Yandi Shen. (2022) High-dimensional asymptotics of likelihood ratio tests in the Gaussian sequence model under convex constraints. The Annals of Statistics 50:1.
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Yuting Wei, Martin J. Wainwright & Adityanand Guntuboyina. (2019) The geometry of hypothesis testing over convex cones: Generalized likelihood ratio tests and minimax radii. The Annals of Statistics 47:2.
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Xiaomi Hu. (1999) Application of the Limit of Truncated Isotonic Regression in Optimization Subject to Isotonic and Bounding Constraints. Journal of Multivariate Analysis 71:1, pages 56-66.
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Xiaomi Hu & F. T. Wright. (1994) Likelihood ratio tests for a class of non-oblique hypotheses. Annals of the Institute of Statistical Mathematics 46:1, pages 137-145.
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Cristina Rueda Sabater. (1991) Tests lineales para contrastes con hipotesis oblicuasLineal test for testing oblique hypotheses. Trabajos de Estadistica 6:1, pages 107-117.
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Kentaro Nomakuchi & Toshio Sakata. (1987) A note on testing two-dimensional normal mean. Annals of the Institute of Statistical Mathematics 39:3, pages 489-495.
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José A. Menéndez Fernández & Bonifacio Salvador González. (1987) Deficiencias del test de la razon de verosimilitud para contrastar ciertas hipotesis con restricciones de ordenDeficiencies of the likelihood ratio test for cetain hypothesis with order restrictions. Trabajos de Estadistica 2:2, pages 71-80.
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Tim Robertson & Giles Warrack. (1985) An application of order restricted inference methodology to a problem in psychiatry. Psychometrika 50:4, pages 421-427.
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