Lecture notes - School Of Electrical & Electronic Engineering - USM

More documents

Recommendations

Info

Stability Concept Bilinear Transformation Routh-Hurwitz Criterion Jury’s Stability test no need to do bilinear transformation Jury’s Stability Criterion The elements of rows 3 through (2n − 3) are given by the following determinants: b k = c k = d k = q 0 = ∣ a ∣ 0 a n−k ∣∣∣ , k = 0, 1, 2, . . . , n − 1. (9) a n a k ∣ b 0 b n−1−k ∣∣∣ ∣ , k = 0, 1, 2, . . . , n − 2. (10) b n−1 b k ∣ c 0 c n−2−k ∣∣∣ ∣ , k = 0, 1, 2, . . . , n − 3. (11) c n−2 c k ∣ p ∣ 0 p 3 ∣∣∣ , q p 3 p 2 = 0 ∣ p ∣ 0 p 1 ∣∣∣ (12) p 3 p 2 nasiruddin@eng.usm.my EEE 354 : STABILITY ANALYSIS TECHNIQUES
Jury’s stability test Stability Concept Bilinear Transformation Routh-Hurwitz Criterion Jury’s Stability test no need to do bilinear transformation Jury’s Stability Criterion 1 The elements in any even-numbered row ( row 2,4, . . . ) are simply the reverse of the immediately preceding odd-numbered row ( row 1,3, . . . ) 2 The last row (row 2n − 3) has 3 elements. nasiruddin@eng.usm.my EEE 354 : STABILITY ANALYSIS TECHNIQUES
Page 1 and 2: Stability Concept Bilinear Transfor
Page 7 and 8: mapping of z-plane Stability Concep
Page 15 and 16: Jury’s Stability Test Stability C
Page 17: Stability Concept Bilinear Transfor
Page 23 and 24: DIGITAL CONTROL SYSTEM EEE354 (Sist
Page 25 and 26: The routh tabulation for the transf

Lecture notes - School Of Electrical & Electronic Engineering - USM

Create successful ePaper yourself

Delete template?

Save as template?