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The special form of second order accuracy N-S equations for incompressible fluid

机译:用于不可压缩液的二阶精度N-S方程的特殊形式

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Classic N-S equation has first order accuracy in both of time and space. It has only the terms of first order, without the terms of second or higher order. These terms are relative in time and space steps. The time and space steps, as basic elements of fluid research, should be only some finite quantities and not be infinitely near to zero as defined in mathematics. If the terms of second or higher order can be ignored depends on the value of the corresponding derivative multiplied. Compared with terms of first order, the terms of second or higher order can be ignored under the condition of laminar flow. However, under the condition of turbulent flow, these can't be ignored yet. When turbulent flow develops fully, the terms of first order, compared with terms of second order, can be ignored. So, it is why classic N-S equations aren't closed when they are used to analyze turbulent flow. On the basic, many different special forms of the second order accuracy N-S equations of incompressible fluid are derived.
机译:经典N-S方程在两个时间和空间中具有一定的精度。它只有第一阶的条款,没有第二个或高阶的条款。这些术语在时间和空间步骤中相对。作为流体研究的基本要素的时间和空间步骤应该只是一些有限量而不是数学中定义的无限量。如果可以忽略第二个或更高阶的条款取决于相应导数乘以的值。与第一订单条款相比,在层流的条件下,可以忽略第二或高阶的术语。然而,在湍流的条件下,这些不能被忽略。当湍流流动完全发展时,与二阶术语相比,第一订单的条款可以被忽略。因此,这就是为什么经典的N-S方程在用于分析湍流时不会关闭。在基本上,推导出许多不同形式的不可压缩流体的二阶精度N-S方程。

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