Rivlin–Ericksen tensor (original) (raw)

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dbo:abstract A Rivlin–Ericksen temporal evolution of the strain rate tensor such that the derivative translates and rotates with the flow field. The first-order Rivlin–Ericksen is given by where is the fluid's velocity and is -th order Rivlin–Ericksen tensor. Higher-order tensor may be found iteratively by the expression The derivative chosen for this expression depends on convention. The upper-convected time derivative, , and are often used. (en) 里夫林-埃里克森张量(英語:Rivlin–Ericksen tensor)在连续介质力学中表示应变张量随时间的变化。一阶里夫林-埃里克森张量定义为 其中,表示质点速度,因而为速度梯度张量。 n阶里夫林-埃里克森张量则可以通过递归来定义: 其中时间导数可采用不同定义,常见的包括上随体导数(upper-convected time derivative)、下随体导数(lower-convected time derivative)、耀曼导数(Jaumann derivative)等。 (zh)
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rdfs:comment A Rivlin–Ericksen temporal evolution of the strain rate tensor such that the derivative translates and rotates with the flow field. The first-order Rivlin–Ericksen is given by where is the fluid's velocity and is -th order Rivlin–Ericksen tensor. Higher-order tensor may be found iteratively by the expression The derivative chosen for this expression depends on convention. The upper-convected time derivative, , and are often used. (en) 里夫林-埃里克森张量(英語:Rivlin–Ericksen tensor)在连续介质力学中表示应变张量随时间的变化。一阶里夫林-埃里克森张量定义为 其中,表示质点速度,因而为速度梯度张量。 n阶里夫林-埃里克森张量则可以通过递归来定义: 其中时间导数可采用不同定义,常见的包括上随体导数(upper-convected time derivative)、下随体导数(lower-convected time derivative)、耀曼导数(Jaumann derivative)等。 (zh)
rdfs:label Rivlin–Ericksen tensor (en) 里夫林-埃里克森张量 (zh)
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