- 4 Mathematical Model 65 133 129 4y 2 0 Zu 4u The System Defined By The Differential Equation A Obtai 1 (229.39 KiB) Viewed 21 times
4. Mathematical model ") +65 + 133 + 129 + 4y = 2(0)+ zü + +4u the system defined by the differential equation; a. Obtai
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4. Mathematical model ") +65 + 133 + 129 + 4y = 2(0)+ zü + +4u the system defined by the differential equation; a. Obtai
4. Mathematical model ") +65 + 133 + 129 + 4y = 2(0)+ zü + +4u the system defined by the differential equation; a. Obtain the state space representation in controllable canonical form. (5p) b. Obtain the state space representation in observable canonical form. (Sp) d. Obtain the state space representation in Jordan canonical form with an appropriate realization method. (Do not use similarity transformation) (5 p) TURKISH VERSION 4. Matematiksel modeli yux) + 6y + 139 +12y + 4y = 2() + 2a + + 4 u diferansiyel denklemi ile tanımlanan sistemin 2 Durum uzayı gösterimini kontroledilebilir kanonik formda elde ediniz. (5p) b. Durum uzayı gösterimini gözlenebilir kanonik formda elde ediniz. (5 p) c. Durum uzayı gösterimini uygun bir gerçekleştirme yöntemi ile Jordan kanonik formda elde ediniz. (Benzerlik dönuşumu kullanmayınız) (5 p)
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