然后针对给定参数方程的曲线,提出一种圆弧拟和的实用算法。
And then, we provide an algorithm for approximating an arbitrary parametric curve by circular arcs.
这个方程的曲线将 4 个可能的输入分成了两个对应于 TLU 分类的区域。
The graph of this equation cuts the four possible inputs into two spaces that correspond to the TLU's classifications.
因为这个共存曲线,相图和克拉珀龙方程,都是对纯物质得到的。
Because this gas liquid coexistence line, this diagram, and this Clapeyron equation, is all done for a pure substance.
And our job is to find out what is the mathematical description of this path, this line in p-V's case that connects these two point.
我们的任务,就是找出,描述这条曲线的方程。
So there's going to be a line that's going to connect the initial point to the final point, and that line mathematically is not going to be the same as this one here.
连接绝热过程,初末态的曲线的方程,和等温线的方程,也不会相同。
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