A paradox of decreasing entropy in multiscale Monte Carlo grain growth simulations (Q845352)

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scientific article; zbMATH DE number 5664128
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A paradox of decreasing entropy in multiscale Monte Carlo grain growth simulations
scientific article; zbMATH DE number 5664128

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    A paradox of decreasing entropy in multiscale Monte Carlo grain growth simulations (English)
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    29 January 2010
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    Summary: Grain growth in metals is driven by random thermal fluctuations and increases the orderliness of the system. This random process is usually simulated by the Monte Carlo (MC) method and Cellular Automata (CA). The increasing orderliness results in an entropy decrease, thus leading to a paradoxical apparent violation of the second law of thermodynamics. In this paper, it is shown that treating the system as a multiscale system resolves this paradox. MC/CA simulations usually take into consideration only the mesoscale entropy. Therefore, the information entropy of the system decreases, leading to an apparent paradox. However, in the physical system, the entropy is produced at the nanoscale while it is consumed at the mesoscale, so that the net entropy is growing.
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    grain growth
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    Monte Carlo simulation
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    cellular automata
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    multiscale modeling
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