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Autor: Di Crescenzo, Antonio (Comienzo)
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Publicación seriada
Referencias AnalíticasReferencias Analíticas
Autor: Di Crescenzo, Antonio ; Longobardi, Maria
Título: On cumulative entropies
Páginas/Colación: pp. 4072-4087
Fecha: DECEMBER 2009
Journal of Statistical Planning and Inference Vol. 139, no. 12 November 2009
Información de existenciaInformación de existencia

Idioma: Palabras: Inglés Inglés
Palabras Claves: Palabras: DIFFERENTIAL ENTROPY DIFFERENTIAL ENTROPY, Palabras: EMPIRICAL CUMULATIVE ENTROPY EMPIRICAL CUMULATIVE ENTROPY, Palabras: MEAN INACTIVITY TIME MEAN INACTIVITY TIME, Palabras: MEAN PAST LIFETIME MEAN PAST LIFETIME, Palabras: PROPORTIONAL REVERSED HAZARDS MODEL PROPORTIONAL REVERSED HAZARDS MODEL, Palabras: REVERSED HAZARD RATE REVERSED HAZARD RATE

Resumen
In analogy with the cumulative residual entropy recently proposed by Wang et al. [2003a. A new and robust information theoretic measure and its application to image alignment. In: Information Processing in Medical Imaging. Lecture Notes in Computer Science, vol. 2732, Springer, Heidelberg, pp. 388-400; 2003b. Cumulative residual entropy, a new measure of information and its application to image alignment. In: Proceedings on the Ninth IEEE International Conference on Computer Vision (ICCV’03), vol. 1, IEEE Computer Society Press, Silver Spring, MD, pp. 548-553], we introduce and study the cumulative entropy, which is a new measure of information alternative to the classical differential entropy. We show that the cumulative entropy of a random lifetime X can be expressed as the expectation of its mean inactivity time evaluated at X. Hence, our measure is particularly suitable to describe the information in problems related to ageing properties of reliability theory based on the past and on the inactivity times. Our results include various bounds to the cumulative entropy, its connection to the proportional reversed hazards model, and the study of its dynamic version that is shown to be increasing if the mean inactivity time is increasing. The empirical cumulative entropy is finally proposed to estimate the new information measure.

 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 

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