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Dynamics of an escort probability-based systems which tend to maximize its Tsallis entropy

机译:基于护送概率的系统的动态倾向于最大化其Tsallis熵

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We propose a new equations describing dynamics of a complex non-stationary systems/processes from nonextensive statistical mechanics which tend to the maximum of Tsallis entropy. We consider three types of internal energy constraints. The maximum entropy states are already well investigated. But this can not be argued about the transient states which determine how the system moves to the final state. We use the Speed-Gradient principle originated in the control theory. The proposed equations allow to forecast the dynamics of complex non-equilibrium systems. Tsallis entropy is widely used in many fields of science nowadays including physics, biology, computer science and others.
机译:我们提出了一种描述从非夸张统计机制的复杂非静止系统/过程的动态的新方程式,这往往是Tsallis熵的最大值。我们考虑三种类型的内部能量限制。最大熵状态已经很好地调查。但这不能涉及确定系统如何转向最终状态的瞬态状态。我们使用起源于控制理论的速度梯度原理。所提出的方程允许预测复杂非平衡系统的动态。 Tsallis熵广泛应用于现在许多科学领域,包括物理,生物学,计算机科学等。

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