Cause-of-death mortality forecasting using adaptive penalized tensor decompositions

被引:0
|
作者
Zhang, Xuanming [1 ]
Huang, Fei [2 ,4 ]
Hui, Francis K. C. [1 ]
Haberman, Steven [3 ]
机构
[1] Australian Natl Univ, Res Sch Finance Actuarial Studies & Stat, Canberra, Australia
[2] UNSW Sydney, Sch Risk & Actuarial Studies, Sydney, Australia
[3] City Univ London, Fac Actuarial Sci & Insurance, Bayes Business Sch, London, England
[4] UNSW Sydney, Sch Risk & Actuarial Studies, UNSW Business Sch, Sydney, NSW 2052, Australia
来源
基金
澳大利亚研究理事会;
关键词
Adaptive weights; Causes of death; Generalized lasso penalty; Model selection; Tensor decomposition; MODELS; LASSO; TRENDS; RATES;
D O I
10.1016/j.insmatheco.2023.05.003
中图分类号
F [经济];
学科分类号
02 ;
摘要
Cause-of-death mortality modeling and forecasting is an important topic in demography and actuarial science, as it can provide valuable insights into the risks and factors determining future mortality rates. In this paper, we propose a novel predictive approach for cause-of-death mortality forecasting, based on an adaptive penalized tensor decomposition (ADAPT). The new method jointly models the three dimensions (cause, age, and year) of the data, and uses adaptively weighted penalty matrices to overcome the computational burden of having to select a large number of tuning parameters when multiple factors are involved. ADAPT can be coupled with a variety of methods (e.g., linear extrapolation, and smoothing) for extrapolating the estimated year factors and hence for mortality forecasting. Based on an application to United States (US) male cause-of-death mortality data, we demonstrate that tensor decomposition methods such as ADAPT can offer strong out-of-sample predictive performance compared to several existing models, especially when it comes to mid-and long-term forecasting. (c) 2023 Elsevier B.V. All rights reserved.
引用
收藏
页码:193 / 213
页数:21
相关论文
共 50 条
  • [1] Forecasting Mortality Trends Allowing for Cause-of-Death Mortality Dependence
    Arnold , Severine
    Sherris, Michael
    NORTH AMERICAN ACTUARIAL JOURNAL, 2013, 17 (04) : 273 - 282
  • [2] A tensor-based approach to cause-of-death mortality modeling
    Cardillo, Giovanni
    Giordani, Paolo
    Levantesi, Susanna
    Nigri, Andrea
    ANNALS OF OPERATIONS RESEARCH, 2022, 342 (3) : 2075 - 2094
  • [3] A Multi-population Approach to Forecasting All-Cause Mortality Using Cause-of-Death Mortality Data
    Lyu, Pintao
    De Waegenaere, Anja
    Melenberg, Bertrand
    NORTH AMERICAN ACTUARIAL JOURNAL, 2021, 25 : S421 - S456
  • [4] Modeling cause-of-death mortality using hierarchical Archimedean copula
    Li, Hong
    Lu, Yang
    SCANDINAVIAN ACTUARIAL JOURNAL, 2019, (03) : 247 - 272
  • [5] Analysis of cause-of-death mortality and actuarial implications
    Kwon, Hyuk-Sung
    Vu Hai Nguyen
    COMMUNICATIONS FOR STATISTICAL APPLICATIONS AND METHODS, 2019, 26 (06) : 557 - 573
  • [6] Modelling cause-of-death mortality and the impact of cause-elimination
    Alai, Daniel H.
    Arnold , Severine
    Sherris, Michael
    ANNALS OF ACTUARIAL SCIENCE, 2015, 9 (01) : 167 - 186
  • [7] Mortality Rates and Cause-of-Death Patterns in a Vaccinated Population
    McCarthy, Natalie L.
    Weintraub, Eric
    Vellozzi, Claudia
    Duffy, Jonathan
    Gee, Julianne
    Donahue, James G.
    Jackson, Michael L.
    Lee, Grace M.
    Glanz, Jason
    Baxter, Roger
    Lugg, Marlene M.
    Naleway, Allison
    Omer, Saad B.
    Nakasato, Cynthia
    Vazquez-Benitez, Gabriela
    De Stefano, Frank
    AMERICAN JOURNAL OF PREVENTIVE MEDICINE, 2013, 45 (01) : 91 - 97
  • [8] Joint models for cause-of-death mortality in multiple populations
    Huynh, Nhan
    Ludkovski, Mike
    ANNALS OF ACTUARIAL SCIENCE, 2024, 18 (01) : 51 - 77
  • [9] Mortality certification and cause-of-death reporting in developing countries
    Sibai, AM
    BULLETIN OF THE WORLD HEALTH ORGANIZATION, 2004, 82 (02) : 83 - 83
  • [10] A forecast reconciliation approach to cause-of-death mortality modeling
    Li, Han
    Li, Hong
    Lu, Yang
    Panagiotelis, Anastasios
    INSURANCE MATHEMATICS & ECONOMICS, 2019, 86 : 122 - 133