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- W751136634 abstract "Since Newton, the temporal evolution of natural systems has been described by mathematical laws expressed in terms of differential equations. The equations uniquely determine the system state at time t+ dt as a function of its previous state at time t. The state of the system is defined by a set of coordinatesX taking their values in the so-called phase space [1]. These coordinates are for instance the positions and velocities of the particles of a mechanical system. A typical differential equation is of the form" @default.
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- W751136634 date "2000-01-01" @default.
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- W751136634 title "Chaos, Fractals and Thermodynamics" @default.
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- W751136634 doi "https://doi.org/10.3406/barb.2000.28073" @default.
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