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110年 - 110 國立清華大學碩士班考試入學試題_動力機械工程學系/乙組(電機控制組):控制系統#105247
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題組內容
Q4 In this problem, the control of an unstable, non-minimum-phase plant
is considered.
(b) For the system you derived in (a), design a state feedback control law to place the closed-loop pole at -2.
相關申論題
(a) Under the conditions of min(Ib ㅡal) and lal > Ibl, please give your controller( K,, a, b ) to satisfy above specifications.
#446308
(b) Use Nyquist Criterion, Z=N+P, to figure out the stability of the closed-loop system with the controller satisfying with (a). (Notes: To get points, you must get the correct controller, draw the correct Nyquist plot of and give the correct values of Z, N, and P.)
#446309
(c) What is the steady-state error of (r()-y(t) responding to unit ramp input on R(s)?
#446310
(d) What is the Gain Margin (G.M.) for (b)?
#446311
(a) Design a controller G(s) for the plant Gp(s) shown above to results in no change in gain crossover frequency. The controller is in the form of . Give values of (, a, b).
#446312
(b) What is the maximum phase, , provided by the controller ?
#446313
(c)What is the phase margin PM for the system shown in Figure 3? (Notes: (b) will counted only when (a) is correct! (c) will counted only when (b) is correct!)
#446314
(a) Derive the state equation for the system in Fig. 4(a). In this figure, C represents a linear damper which generates a reaction force proportional to its velocity (with C being the proportional constant), M is a mass, and F is the applied force input. You should use the velocity of mass, v, as the state variable.(3pts) (b) Derive the state equation for the system in Fig. 4 (b). In this figure, in addition to the damper (C) and the force input F, K represents a linear spring (with K being the spring constant). You should use the deformation of the spring, x, as the state variable.
#446315
(c) Derive the state equations and the output equation for the system in Fig. 4 (c) using x and v as the state variables and the endpoint velocity No as the output.
#446316
(d) Find the condition relating M, K, C1, and C2 that renders the system in Fig. 4 (c) uncontrollable. Also find the condition that results in an unobservable system.
#446317
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