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- W2247440047 abstract "d'Alembert's principle describes the balance between two opposing forces. Directly applied forces change a system with respect to a fixed frame of reference. Inertial forces alter the frame of reference so that a system appears to be unchanged. In addition, the forces of constraint limit the possible changes that the system may follow. I show that the direct forces move a system along a path that maximizes the gain in entropy. That maximum entropy production principle can only be understood in the context of d'Alembert's special separation between direct, inertial, and constraining forces. The maximum entropy production principle unifies aspects of mechanics, thermodynamics, natural selection, statistical inference, and probability theory. Although maximum entropy production is a general principle, a purely geometric interpretation provides a more fundamental and universal perspective than does entropy. In particular, the conservation of total probability imposes strong geometric symmetry and constraint on d'Alembert's separation of direct and inertial forces. Maximum entropy production is a useful but sometimes unnatural way of expressing those fundamental geometric principles. I also show that maximum entropy production and maximum gain in Fisher information are equivalent ways of describing the underlying geometric principles." @default.
- W2247440047 created "2016-06-24" @default.
- W2247440047 creator A5056079279 @default.
- W2247440047 date "2015-06-24" @default.
- W2247440047 modified "2023-09-22" @default.
- W2247440047 title "Maximum entropy production from d'Alembert's separation of direct and inertial forces" @default.
- W2247440047 hasPublicationYear "2015" @default.
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