PID controllers for interpolation points are designed by Z - N setting empirical formula.
应用Z-N整定经验公式,对插值点进行了PID控制器设计;
As the increase o the value of a shape parameter, the curves approach locally the control polygon constructed by the interpolation points.
曲线表示式中带有一个局部形状参数,随着一个局部形状参数值的增大,所给曲线将局部地接近插值点构成的控制多边形。
To facilitate computations by hand, large books were produced with formulas and tables of data such as interpolation points and function coefficients.
为了便于计算的手,制作了大量的书籍公式和表格的数据,如插值点和功能系数。
The reference points are water freezing or boiling, and the interpolation is linear and then that morphed into the Kelvin scale as we're going to see later.
参考点是水的冰点和沸点,插值是线性的,随后它被发展成为开氏温标,我们之后会看到。
So the concept of an absolute zero, a temperature below which you just can't go, that's directly out of the scheme here, this linear interpolation scheme with these two reference points.
这就是绝对零度,这样,从线性插值的图像出发,我们得到了绝对零度的概念,你永远无法达到,低于绝对零度的状态。
Now there many ways I can connect these two points together. The simplest way is to draw a straight line. It's called the linear interpolation. My line is not so straight, right here. You could do a different kind of line.
最简单的办法是,像这样画一条直线,这叫线性插值,不过我的这条线画得不太直,你也可以用别的办法,比如一条抛物线。
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