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Mathematical Population Studies
An International Journal of Mathematical Demography
Volume 18, 2011 - Issue 1
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Original Articles

Modelling Deceleration in Senescent Mortality

MARK BEBBINGTON Institute of Fundamental Sciences—Statistics, Massey University, Palmerston North, New ZealandCorrespondence[email protected]
,
CHIN-DIEW LAI Institute of Fundamental Sciences—Statistics, Massey University, Palmerston North, New Zealand
&
RIčARDAS ZITIKIS Department of Statistical and Actuarial Sciences, University of Western Ontario, London, Ontario, Canada
Pages 18-37 | Published online: 24 Jan 2011

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María Luz Gámiz, María Dolores Martinez-Miranda & Rocío Raya-Miranda. (2018) Graphical goodness-of-fit test for mortality models. Mathematical Population Studies 25:3, pages 123-142.
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Josef Dolejs & Petra Marešová. (2017) Onset of mortality increase with age and age trajectories of mortality from all diseases in the four Nordic countries. Clinical Interventions in Aging 12, pages 161-173.
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Mark Bebbington, Rebecca Green, Chin-Diew Lai & Ričardas Zitikis. (2014) Beyond the Gompertz law: exploring the late-life mortality deceleration phenomenon. Scandinavian Actuarial Journal 2014:3, pages 189-207.
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R. M. Green & M. S. Bebbington. (2013) A longitudinal analysis of infant and senescent mortality using mixture models. Journal of Applied Statistics 40:9, pages 1907-1920.
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DALKHATM. EDIEV. (2013) Decompression of Period Old-Age Mortality: When Adjusted for Bias, the Variance in the Ages at Death Shows Compression. Mathematical Population Studies 20:3, pages 137-154.
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Articles from other publishers (23)

Huanrui Zhang, Wen Tian & Yujiao Sun. (2022) Development, validation, and visualization of a web-based nomogram to predict 5-year mortality risk in older adults with hypertension. BMC Geriatrics 22:1.
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Léo R. BelzileAnthony C. Davison, Jutta Gampe, Holger Rootzén & Dmitrii Zholud. (2022) Is There a Cap on Longevity? A Statistical Review. Annual Review of Statistics and Its Application 9:1, pages 21-45.
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Josef Dolejs & Helena Homolková. (2021) Why Does Child Mortality Decrease With Age? Modeling the Age-Associated Decrease in Mortality Rate Using WHO Metadata From 25 Countries. Frontiers in Pediatrics 9.
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Josef Dolejs & Helena Homolková. (2020) Why Does Child Mortality Decrease With Age? Modeling the Age-Associated Decrease in Mortality Rate Using WHO Metadata From 14 European Countries. Frontiers in Pediatrics 8.
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Josef Dolejs, Helena Homolkova & Petra Maresova. (2018) Modeling the Age-Associated Decrease in Mortality Rate for Congenital Anomalies of the Central Nervous System Using WHO Metadata From Nine European Countries. Frontiers in Neurology 9.
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Peter Wagner. (2018) Vitality heterogeneity in the Strehler–Mildvan theory of mortality. Mathematical Biosciences 300, pages 27-35.
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L. Chen, Y. Davydov, N. Gribkova & R. Zitikis. (2018) Estimating the Index of Increase via Balancing Deterministic and Random Data. Mathematical Methods of Statistics 27:2, pages 83-102.
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Josef Dolejs. (2017) Modeling Human Mortality from All Diseases in the Five Most Populated Countries of the European Union. Bulletin of Mathematical Biology 79:11, pages 2558-2598.
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Youri Davydov & Ričardas Zitikis. (2017) Quantifying non-monotonicity of functions and the lack of positivity in signed measures. Modern Stochastics: Theory and Applications 4:3, pages 219-231.
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Ernest Lo, Dan Vatnik, Andrea Benedetti & Robert Bourbeau. (2016) Variance models of the last age interval and their impact on life expectancy at subnational scales. Demographic Research 35, pages 399-454.
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Josef Dolejs. (2016) Single parameter of inverse proportion between mortality and age could determine all mortality indicators in the first year of life. Journal of Theoretical Biology 397, pages 193-198.
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Max Groneck, Alexander Ludwig & Alexander Zimper. (2016) A life-cycle model with ambiguous survival beliefs. Journal of Economic Theory 162, pages 137-180.
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Chris McCollin. 2014. Wiley StatsRef: Statistics Reference Online. Wiley StatsRef: Statistics Reference Online 1 4 .
Xiaoping Liu. (2015) Life equations for the senescence process. Biochemistry and Biophysics Reports 4, pages 228-233.
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David O. Forfar. 2014. Wiley StatsRef: Statistics Reference Online. Wiley StatsRef: Statistics Reference Online 1 11 .
Vytaras Brazauskas, Bruce L. Jones & Ričardas Zitikis. (2014) Trends in disguise. Annals of Actuarial Science 9:1, pages 58-71.
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Michael Epelbaum. (2014) Lifespan and Aggregate Size Variables in Specifications of Mortality or Survivorship. PLoS ONE 9:1, pages e84156.
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Mark Bebbington. (2013) Event History Analysis with R. By GöranBoström. Boca Raton, Florida: CRC Press. 2012. 236 pages. £49.99 (hardback). ISBN 9781439831649. Australian & New Zealand Journal of Statistics 55:3, pages 344-346.
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C.D. Lai. (2012) Human mortality curves that decelerate to a plateau. Mathematical and Computer Modelling 55:3-4, pages 1118-1128.
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Danang T. Qoyyimi & Ricardas Zitikis. (2015) Measuring Association via Lack of Co-Monotonicity: The LOC Index. SSRN Electronic Journal.
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Max Groneck, Alexander Ludwig & Alexander Zimper. (2014) A Life-Cycle Model with Ambiguous Survival Beliefs. SSRN Electronic Journal.
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Danang Teguh Qoyyimi & Ricardas Zitikis. (2014) Measuring the Lack of Monotonicity in Functions. SSRN Electronic Journal.
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Vytaras Brazauskas, Bruce L. Jones & Ricardas Zitikis. (2014) Trends in Disguise. SSRN Electronic Journal.
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