实验一二阶系统时域响应特性的实验研究Word下载.docx
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sgrid
holdon
end
p=[36,64,72,98];
bode(sys;
grid
p=[10,150,200,300,400];
sys=feedback(p(i*G,1;
step(sys
gtext('
p=10'
gtext('
p=150'
p=200'
p=300'
p=400'
PI(i
p=1;
ki=[0.5:
0.5:
length(ki
G0=tf(p*[1,1/ki(i],[1,0];
sys=feedback(G0*G,1;
step(sysholdon
ki=[0.5,5,10,100];
sys=(G0*G;
gridholdon
rlocus(sys;
PI(P
StepResponse
Time(secAmplitude
Time(sec
Amplitude
010*********
6
5
1015
10
2030
40
2
4
681012
pi=[36,64,72,98];
k=1.5;
G0=tf(p(i*[1,1/k],[1,0];
sys=feedback(G0*G,1;
subplot(2,2,i;
step(sysholdonend
-2000200agnitude(dB
p=[36,64,72,98];
sys=(G0*G;
gridholdonend
ImaginaryAxisRealAxis
ImaginaryAxis
RealAxis
ImaginaryAxis-40-20020
-40-200
20-40-20020
PD(D
kd=[1.0:
5.0:
16];
length(kd
G0=tf(p*[kd(i,1],1;
step(sys;
kd=[1,5,32,64];
sys=G0*G;
p=1;
kd=[0.5,1,32,64];
fori=1:
sys=G0*G;
gridholdonendPD(K
46
8
02468
0.5
1
01234
k=1;
length(pG0=tf(p(i*[k,1],1;
BodeDiagramFrequency(rad/sec
BodeDiagram
Frequency(rad/sec
Frequency(rad/secBodeDiagram
-2100
102
ImaginaryAxis0.930.780.640.240.870.46-5-10-50RealAxisSystem:
sysGain:
0.0514RootLocusPole:
-5.94+0.975iDamping:
0.98750.870.780.640.240.46Overshoot(%:
00.93ImaginaryAxis42ImaginaryAxisImaginaryAxisSystem:
sysRootLocusGain:
0Pole:
-450.870.780.640.240.46Damping:
10.93Overshoot(%:
00.97Frequency(rad/sec:
40.99210864200.9920.97System:
0.04475Pole:
-5.530.870.460.930.780.640.24Damping:
1Overshoot(%:
5.530.99210864200.9920.970.930.780.640.240.870.46-5System:
sys-10-505Gain:
0.138RealAxisPole:
-5.86+3.82iDamping:
0.838Overshoot(%:
0.809RootLocusFrequency(rad/sec:
750.870.460.930.780.640.240.970.992108600.9920.9750.97Frequency(rad/sec:
6.020.992108600.9920.97420.930.780.640.240.870.46-5-10-50RealAxis50.930.780.640.240.870.46-5-10-50RealAxis5G=tf(1,[1,12,32,0];
gridholdonend