2007
DOI: 10.1140/epjst/e2007-00073-3
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Wealth condensation in a multiplicative random asset exchange model

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Cited by 43 publications
(74 citation statements)
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“…In these kind of processes the stationary state is reached after more MCS, because the system goes through a maximum in the entropy before to get the stationary condition. The difference with the previous case is that in this system condensation 2 is present [5]. This is the reason why the entropy decreases for large times and the poverty increases (see Fig 8(b)).…”
Section: Results Multiplicative Exchangementioning
confidence: 64%
“…In these kind of processes the stationary state is reached after more MCS, because the system goes through a maximum in the entropy before to get the stationary condition. The difference with the previous case is that in this system condensation 2 is present [5]. This is the reason why the entropy decreases for large times and the poverty increases (see Fig 8(b)).…”
Section: Results Multiplicative Exchangementioning
confidence: 64%
“…This return distribution can be interpreted to mean that the poor agent wins (with probability p) or loses (with probability ð1 À pÞ), a fraction f of its own wealth. 10 In this work we¯xed p ¼ 1=2 (in each interaction, the poor and the rich have the same odds to win), so that hi ¼ 0, as studied by Boghosian. 13,14 In all cases f ¼ 0:05, so that h 2 i ¼ f 2 ¼ 2:5 Â 10 À3 .…”
Section: Numerical Resultsmentioning
confidence: 88%
“…The wealth exchange model known as YS [9][10][11] represents commercial interaction between pairs of economic agents. Considering a closed system of N equally able agents with total wealth W , each commercial interaction is modeled as a stochastic pairwise exchange, from the rich to the poor agent, of an amount Áw ¼ Á w poor , where w poor is the wealth of the poorest agent in each transaction and is a random return.…”
Section: Review Of Yard-sale Modelmentioning
confidence: 99%
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“…(4) This individual saving behaviour prevents agents from ending up in complete poverty (m i = 0), altering the exponential law into a distribution peaked at finite m, which has been argued to be a gamma distribution [27]. In the case of multiplicative exchange, such saving behaviour does not always prevent wealth condensation [25]. To reflect the fact that not everyone in society manages their money in the same way, we also study the case where some people spend a lot, while others save everything they acquire.…”
Section: A Saving Propensitymentioning
confidence: 99%