• Title of article

    A multi-agent dynamic model based on different kinds of bequests

  • Author/Authors

    Cui، نويسنده , , Jian and Pan، نويسنده , , Qiuhui and Qian، نويسنده , , Qian and He، نويسنده , , Mingfeng and Sun، نويسنده , , Qilin، نويسنده ,

  • Issue Information
    روزنامه با شماره پیاپی سال 2013
  • Pages
    5
  • From page
    1393
  • To page
    1397
  • Abstract
    We investigate how wealth transfer that happens at the end of an agent’s life affects its final distribution based on a multi-agent dynamic model. We discuss two kinds of wealth transfers: to a single agent and to charities. The first kind of bequest is common in our realistic world and is always regarded by the public as unequal inheritance. The bequests to charities will be gathered and then equally redistributed among the survivors in our model. We find that when all the decedents choose the second kind of bequest, the final distribution is the Gibbs exponential function. When all the decedents choose the first kind of bequest, the result is condensation that a single individual accumulates all the available wealth. When an increasing portion of decedents choose the one-heir bequests, the exponential distribution evolves towards a power law shape (accompanied by deteriorating inequality). This shape firstly appears from the intermediate range of wealth and extends towards the top end of the simulated distribution, while the distribution remains exponential for high values of the wealth. At the same time, the Gini coefficient increases and the wealth accumulation becomes serious. At last, we analyze the source of the inequality. We find that not only unequal inheritances, but also equal division of the charity’s wealth can relatively contribute to an inequality of wealth distribution.
  • Keywords
    Bequests to a single heir , wealth distribution , Bequests to charities , Multi-agent dynamic model
  • Journal title
    Physica A Statistical Mechanics and its Applications
  • Serial Year
    2013
  • Journal title
    Physica A Statistical Mechanics and its Applications
  • Record number

    1736690