Abstract
We studied the Bouchaud-Mézard(BM) model, which was introduced to explain
Pareto's law in a real economy, on a random network. Using ädiabatic and
independent" assumptions, we analytically obtained the stationary probability
distribution function of wealth. The results shows that wealth-condensation,
indicated by the divergence of the variance of wealth, occurs at a larger \$J\$
than that obtained by the mean-field theory, where \$J\$ represents the strength
of interaction between agents. We compared our results with numerical
simulation results and found that they were in good agreement.
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