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\iteman{io-port 00148016}
\itemau{Quesada, Vicente; Taneja, Inder Jeet}
\itemti{Order preserving property of unified $(r,s)$-information measures.}
\itemso{Soochow J. Math. 18, No.4, 379-395 (1992).}
\itemab
This paper discusses three classical measures of information: Shannon's entropy, Kerridge's inaccuracy, and Kullback-Leibler's relative information. The authors first review existing definitions and results on 2-parameter generalizations of the above information measures. By using an approach of mean of order $t$ they are able to extend order preserving results on information measures to the 2-parameter generalizations.
\itemrv{I.S.Moskowitz (Washington)}
\itemcc{}
\itemut{information measures; divergence measures; order preserving; mean of order $t$; Shannon's entropy; Kerridge's inaccuracy; Kullback-Leibler's relative information}
\itemli{}
\end