帮我看看这道题!拉氏变换到z变换show briefly how the following s-plane features map into the z-plane and explain the significance of the results in each case:(1) a line of constant damping ratio;(2) an infinite strip in the left hand half
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![帮我看看这道题!拉氏变换到z变换show briefly how the following s-plane features map into the z-plane and explain the significance of the results in each case:(1) a line of constant damping ratio;(2) an infinite strip in the left hand half](/uploads/image/z/14526700-52-0.jpg?t=%E5%B8%AE%E6%88%91%E7%9C%8B%E7%9C%8B%E8%BF%99%E9%81%93%E9%A2%98%21%E6%8B%89%E6%B0%8F%E5%8F%98%E6%8D%A2%E5%88%B0z%E5%8F%98%E6%8D%A2show+briefly+how+the+following+s-plane+features+map+into+the+z-plane+and+explain+the+significance+of+the+results+in+each+case%3A%281%29+a+line+of+constant+damping+ratio%3B%282%29+an+infinite+strip+in+the+left+hand+half)
帮我看看这道题!拉氏变换到z变换show briefly how the following s-plane features map into the z-plane and explain the significance of the results in each case:(1) a line of constant damping ratio;(2) an infinite strip in the left hand half
帮我看看这道题!拉氏变换到z变换
show briefly how the following s-plane features map into the z-plane and explain the significance of the results in each case:
(1) a line of constant damping ratio;
(2) an infinite strip in the left hand half of the s-plane of width,where A is the sampling frequency
头疼死了 题都还读不太懂···
帮我看看这道题!拉氏变换到z变换show briefly how the following s-plane features map into the z-plane and explain the significance of the results in each case:(1) a line of constant damping ratio;(2) an infinite strip in the left hand half
Laplace transform 是用 s=jw, Z transform 是用的 z=e^jw
Z(s)=e^s
damping rotio ζ 是二阶系统中的常数. 让我想想.