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FORMALIZATION OF FRACTIONAL FLOW COMPONENT IN HIGHER-ORDER LOGIC THEOREM PROVING

机译:高阶逻辑定理证明中的分式流分量的形式化

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摘要

Fractional calculus is a powerful tool for dealing with comple systems and fractional flow component can effectively reflect the nonlinear gradual change of rheology in vibration state. Besides higher-order logic theorem proving is a formal method for specification and verification. This paper accordingly presents a higher-order logic formalization of fractional flow component based on fractional calculus Caputo definition. The relationship between fractional order differential and integer order differential is verified according to fractional calculus Caputo definition in higher-order logic theorem proving where fluid mechanics fractional flow component is then formally analyzed.
机译:分数阶微积分是处理复杂系统的有力工具,分数阶流分量可以有效反映振动状态下流变性的非线性渐变。除了高阶逻辑定理证明之外,它还是一种用于规范和验证的形式化方法。因此,本文基于分数微积分Caputo定义提出了分数流分量的高阶逻辑形式化。根据高阶逻辑定理中的分数微积分Caputo定义,验证了分数阶微分与整数阶微分之间的关​​系,证明了流体力学分数流分量随后被正式分析。

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