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Pollard Decomposition×Kitagawa Decomposition×
ÁreaDemografiaDemografia
FamíliaProcess / pipelineProcess / pipeline
Ano de origem19821955
Autor originalJohn H. PollardEvelyn M. Kitagawa
TipoAge-specific decomposition of a difference in life expectancyArithmetic decomposition of a difference between two summary rates
Fonte seminalPollard, J. H. (1982). The expectation of life and its relationship to mortality. Journal of the Institute of Actuaries, 109(2), 225–240. DOI ↗Kitagawa, E. M. (1955). Components of a difference between two rates. Journal of the American Statistical Association, 50(272), 1168–1194. DOI ↗
Outros nomesPollard's Method, Pollard Life Expectancy Decomposition, Continuous Age Decomposition of Life ExpectancyComponents-of-difference method, Rate decomposition, Standardization decomposition, Kitagawa Ayrıştırması
Relacionados44
ResumoPollard's decomposition breaks a difference in life expectancy between two populations into additive contributions from each age, showing exactly how much of the gap is due to mortality differences at infancy, in midlife, or in old age. John Pollard derived a continuous-age formula expressing the life-expectancy difference as an integral of the age-specific mortality-rate difference weighted by life-table functions. Because the contributions sum exactly to the total gap and can be further split by cause of death, the method is a standard tool for explaining why one population outlives another.Kitagawa decomposition is a demographic technique that splits the difference between two summary rates — such as two crude death rates, birth rates, or prevalence figures — into the part attributable to differences in the underlying group-specific rates and the part attributable to differences in population composition. Introduced by Evelyn Kitagawa in 1955, it answers whether a gap between two populations reflects genuinely different risks or merely a different age (or other) structure.
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ScholarGateComparar métodos: Pollard Decomposition · Kitagawa Decomposition. Recuperado em 2026-06-24 de https://scholargate.app/pt/compare