Bài thí nghiệm số 4-ý.
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Transcript of Bài thí nghiệm số 4-ý.
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8/2/2019 Bi th nghim s 4-.
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Bi th nghim s 4
4.1 > mc ch :
4.2 > yu cu :4.2.1 > kho st m hnh iu khin nhit :
a.hm truyn gn ng ca l nhit :
=> Gs =180
250
s
*20=5000/(80s+1)
b.dng Simulink xy dng m hnh iu khin vng hl nhit :
M hnh kho st vng h
p ng qu ca h trn :
= > nhn xt :
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c.thit k biu khin PID cho l nhit dng phng php Ziegler Nichols :
Bng thng s PID ca phng php ZieglerNichols th nht
Thngs
B iu khin
KP TI TD
PKT
T
1
2 0
PIKT
T
1
29.0 T1/0.3 0
PIDKT
T
1
22.1 2T1 0.5T1
Tp ng h h ta c T1= 9(s) , T2=6(s) , k =5000
K p =KT
T
1
22.1 = 1.25000*9
6= 1.6*10^-4
Ki=Kp/(2*T1)=(1.6*10-4)/(2*9)=8.89*10-6
Kd=0.5*Kp*T1=0.5*1.6*10^-4*9=7.2*10^-4
d.xy dng m hnh iu khin nhit nh sau :
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d.1.thc hin kho st h thng :
tc ng ca vic tng mt thng sc lp
Thng s Thi giankhi ng
Qu Thi gianxc lp
Sai s nnh
n nh
kp Gim Tng Thay inh
Gim Gim cp
ki Gim Tng Tng Gim ngk
Gim cp
kd Gim t Gim t Gim t V l thuytkhng tc
ng
Ci thinnu kd nh
vi biu khin p (ki=0,kd=0)
- Kp =0.01
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- Kp=0.02
- Kp=0.03
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- Kp = 0.04
- Kp =0.05
kp 0.01 0.02 0.03 0.04 0.05
%max 0 31 81 240 300
exl 0.3 0.17 He khong
on dinh
He khong
on dinh
He khong
on dinh
txl 100 500 He ko on
dinh
He khong
on dinh
He khong
on dinh
=>khi thay i kp thi h thng gim sai s ,gim vt l,nhng thi gian xlthay i tng ln, Kp cng ln h d mt n nh.
V Khu t l c cho bi:
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trong
: tha s t l ca u ra: li t l, thng s iu chnh
: sai s: thi gian hay thi gian tc thi (hin ti)
Da vo cng thc trn ta c ng ra h thng ko i .ma kp tang th e(t) gim.
vi biu khin pi (kp = 0.024, kd = 0)
- Ki = 0.0001
- Ki =0.0003
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-ki = 0.0005
- Ki = 0.0007
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- Ki = 0.001
Ki 0.0001 0.0003 0.0005 0.0007 0.001
%max 62 83 115 139 170
Exl 0 0 H ko nnh
H ko nnh
H ko nnh
Txl 400 H ko nnh
H ko nnh
H ko nnh
H ko nnh
=>
V Tha s tch phn c cho bi:
trong
: tha s tch phn ca u ra: li tch phn, 1 thng s iu chnh
: sai s: thi gian hoc thi gian tc thi (hin ti)
: mt bin tch phn trung gian
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vi biu khin pi (kp = 0.024, ki = 0)
- Kd = 0.05
- Kd = 0.1
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- kd = 0.3
- kd = 0.5
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- kd = 0.9
Kd 0.05 0.1 0.3 0.5 0.9
%max 50 45 45 31 34
Exl H daong
H daong
H daong
H daong
H daong
Txl H daong
H daong
H daong
H daong
H daong
Tha s vi phn c cho bi:
trong
: tha s vi phn ca u ra: li vi phn, mt thng s iu chnh
: Sai s: thi gian hoc thi gian tc thi ( hin ti)4.2.2. kho st m hnh iu khin tc ng c:a> h pt trng thi :Ta c iu kin ban u
U(t) = i(t)R + Ldt
tdiu )(+ E(t)
dt
tdiu )( = - iR / L - ke n/L +
U / L (1)
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Phng trnh cn bng moment
M(t) = kft + j (d (t)/dt)
Dn / dt = km i/ 2j (2)
T (1) (2) ta c h pt trng thi :
dt
tdiu )( = - iR / L - ke n/L + U / L
Dn / dt = km i/ 2j
b> hm truyn h thng : = 0.5
ta c
T = L / R l hng s thi gian in t ca ng cTC = J / Kf l hng s thi gian in c ca ng c
T (1) => i = u/ [R (1 + Ts)]T (2) => (s) = km i/ Kf(1 + Tc s)
Vy hm truyn ca h thng
G(s) = 0.25/[(1 + 0.25s)(1+0.1s)]
c>thit k b iu khin pi theo tiu chun modul ti u :ta c
R(s) = (1 + 0.25s)/2*0.25*0.1s
= (1 + 0.25s)/0.05s
d>thit k m hnh iu khin tc ng c:tn hiu u vo hm nc n v r(t) = 200 l gi tr final value = 200s khi
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D1> khu p(ki=0 , kd=0)
kp 1 10 20 30 50
max % 0 42 90 118 145
exl 160 H daong
H daong
H daong
H daong
txl 27 H daong
H daong
H daong
H daong
- Vi kp = 1
- Vi kp = 10
- Kp =20
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-kp=30
- Kp=50
d.2>pi(kp=33.323,kd=0)
ki 1 50 100 200 300
max % 127 Mt n
nh
x x x
exl H daong
Mt nnh
x x x
txl H daong
Mt nnh
x x x
- Ki=1
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- Ki=50
- Ki=100
- Ki=200
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- Ki= 300
Ki cng ln th h cng mt n nh
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