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Original Articles

On a measure of dependence based on fisher's information matrix

Pages 1715-1728 | Received 01 Oct 1997, Published online: 27 Jun 2007

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Takis Papaioannou & Kosmas Ferentinos. (2005) On Two Forms of Fisher's Measure of Information. Communications in Statistics - Theory and Methods 34:7, pages 1461-1470.
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Articles from other publishers (10)

Konstantinos Zografos. (2022) On reconsidering entropies and divergences and their cumulative counterparts: Csiszár's, DPD's and Fisher's type cumulative and survival measures. Probability in the Engineering and Informational Sciences, pages 1-28.
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Aastha M. Sathe, Raju Chowdhury & N. S. Upadhye. (2021) Estimation of the parameters of vector autoregressive moving average (VARMA) time series model with symmetric stable noise. International Journal of Advances in Engineering Sciences and Applied Mathematics 13:2-3, pages 206-214.
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Rui Zhuang & Ying Qing Chen. (2019) Measuring Surrogacy in Clinical Research. Statistics in Biosciences 12:3, pages 295-323.
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A. Grzesiek, S. Sundar & A. Wyłomańska. (2019) Fractional lower order covariance-based estimator for bidimensional AR(1) model with stable distribution. International Journal of Advances in Engineering Sciences and Applied Mathematics 11:3, pages 217-229.
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Shein-Chung ChowCong Chen & Hongwei Wang. 2010. Encyclopedia of Biopharmaceutical Statistics. Encyclopedia of Biopharmaceutical Statistics 1090 1092 .
Karl Friedrich Siburg & Pavel A. Stoimenov. (2009) A measure of mutual complete dependence. Metrika 71:2, pages 239-251.
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Athanasios C. Micheas & Konstantinos Zografos. (2006) Measuring stochastic dependence using -divergence . Journal of Multivariate Analysis 97:3, pages 765-784.
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Yongming Qu & Michael Case. (2006) Quantifying the indirect treatment effect via surrogate markers. Statistics in Medicine 25:2, pages 223-231.
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Cong Chen, Hongwei Wang & Steven M. Snapinn. (2003) Proportion of treatment effect (PTE) explained by a surrogate marker. Statistics in Medicine 22:22, pages 3449-3459.
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K. Zografos. (2000) Measures of multivariate dependence based on a distance between Fisher information matrices. Journal of Statistical Planning and Inference 89:1-2, pages 91-107.
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