Master equation for a kinetic model of a trading market and its analytic solution.
- We analyze an ideal-gas-like model of a trading market with quenched random saving factors for its agents and show that the steady state income (m) distribution P(m) in the model has a power law tail with Pareto index nu exactly equal to unity, confirming the earlier numerical studies on this model. The analysis starts with the development of a master equation for the time development of P(m) . Precise solutions are then obtained in some special cases.
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- Physical review. E, Statistical, nonlinear, and soft matter physics
- 2 Pt 2
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