Assuming scale-invariance and a few aggregate axioms, an exchange economy has an entropy that never decreases when economies interact, giving temperature-driven money flow and entropy-based prices.
Convergence to equilibrium for a class of exchange economies
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abstract
For a class of stochastic dynamical models of exchange economies that we call ``fully connected Cobb-Douglas'', the paper proves convergence of the probability distribution to an equilibrium, in total variation metric as time goes to infinity. The convergence is exponential and the equilibrium is determined uniquely by the number of agents, their ``exponents'', and the initial amounts of money and goods in the economy.
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Thermal Macroeconomics: An axiomatic theory of aggregate economic phenomena
Assuming scale-invariance and a few aggregate axioms, an exchange economy has an entropy that never decreases when economies interact, giving temperature-driven money flow and entropy-based prices.