The Long-term Financial Sustainability of China's Urban Basic Pension System

Abstract

Population aging has become a worldwide concern since the nineteenth century. The decrease in birth rate and the increase in life expectancy will make China's population age rapidly. If the growth rate of the number of workers is less than that of the number of retirees, in the long run, there will be fewer workers per retiree. This will apply great pressure to China's public pension system in the next several decades. This is a global problem known as the "pension crisis". In this thesis, a long-term vision for China's urban pension system is presented. Based on the mathematical models and the projections for demographic variables, economic variables and pension scheme variables, we test how the changes in key variables affect the balances of the pension fund in the next 27 years. This thesis applies methods of deterministic and stochastic modeling as well as sensitivity analysis to the problem. Using sensitivity analysis, we find that the pension fund balance is highly sensitive to the changes in retirement age compared with other key variables. Monte Carlo simulations are also used to find the possible distributions of the pension fund balance by the end of the projection period. Finally, according to my analysis, several changes in retirement age are recommended in order to maintain the sustainability of China's urban basic pension scheme.

Author Keywords: China, demographic changes, Monte Carlo simulation, pension fund, sensitivity tests, sustainability

    Item Description
    Type
    Contributors
    Creator (cre): Song, Lin
    Thesis advisor (ths): Cater, Bruce
    Thesis advisor (ths): Pollanen, Marco
    Degree committee member (dgc): Patrick, Brian
    Degree granting institution (dgg): Trent University
    Date Issued
    2015
    Date (Unspecified)
    2015
    Place Published
    Peterborough, ON
    Language
    Extent
    91 pages
    Rights
    Copyright is held by the author, with all rights reserved, unless otherwise noted.
    Subject (Topical)
    Local Identifier
    TC-OPET-10248
    Publisher
    Trent University
    Degree