兰理工 流控实验实验12仿真.docx

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兰理工 流控实验实验12仿真.docx

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兰理工 流控实验实验12仿真.docx

兰理工流控实验实验12仿真

1:

程序为:

num=[15]

den=[12345]

printsys(num,den)

运行结果为:

num=

15

den=

12345

num/den=

s+5

-----------------------------

s^4+2s^3+3s^2+4s+5

>>

2:

程序为

num=[6,30]

den=conv([1,3,1],conv([1,3,1],[1,6]))

printsys(num,den)

运行结果为:

num=

630

den=

1124772376

num/den=

6s+30

-----------------------------------------

s^5+12s^4+47s^3+72s^2+37s+6

4:

程序为

numg=[1]

deng=[121]

numh=[1]

denh=[11]

[num,den]=feedback(numg,deng,numh,denh,-1);

printsys(num,den)

结果为:

numg=

1

deng=

121

numh=

1

denh=

11

num/den=

s+1

---------------------

s^3+3s^2+3s+2

5

程序

numg=[172424]

deng=[110355024]

numc=[105]

denc=[10]

numh=[1]

denh=[0.011]

[num1,den1]=series(numc,denc,numg,deng)

[num,den]=feedback(num1,den1,numh,denh,-1)

printsys(num,den)

结果

numg=

172424

deng=

110355024

numc=

105

denc=

10

numh=

1

denh=

0.01001.0000

num1=

01075275360120

den1=

1103550240

num=

00.100010.750077.7500278.6000361.2000120.0000

den=

0.01001.100020.3500110.5000325.2400384.0000120.0000

num/den=

0.1s^5+10.75s^4+77.75s^3+278.6s^2+361.2s+120

---------------------------------------------------------------

0.01s^6+1.1s^5+20.35s^4+110.5s^3+325.24s^2+384s

+120

>>

6

num=[6.8,61.2,95.2]

den=[1,7.5,22,19.5,0]

[z,p,k]=tf2zp(num,den

num=

6.800061.200095.2000

den=

1.00007.500022.000019.50000

z=

-7

-2

p=

0

-3.0000+2.0000i

-3.0000-2.0000i

-1.5000

k=

6.8000

 

8;

numg=[1]

deng=[10]

numc=[900]

denc=[19]

[num1,den1]=series(numg,deng,numc,denc)

[num,den]=cloop(num1,den1,-1)

printsys(num,den)

numg=

1

 

deng=

10

 

numc=

900

 

denc=

19

 

num1=

00900

 

den1=

190

 

num=

00900

 

den=

19900

num/den=

900

---------------

s^2+9s+900

 

(8)

numg=[1]

deng=[10]

numc=[900]

denc=[19]

[num1,den1]=series(numg,deng,numc,denc)

[num,den]=cloop(num1,den1,-1)

step(num,den)

matlab进行时与分析

p=[13211];

r=roots(p)

结果

>>

r=

-1

-1

>>

r=

-2.2056

-1.0000

0.1028+0.6655i

0.1028-0.6655i

>>2

P=poly(y)

结果

p=poly(r)

p=

1.00003.00002.00001.00001.0000

 

4;

num=[2536]

den=[16116]

[r,p,k]=residue(num,den)

结果

num=

2536

 

den=

16116

 

r=

-6.0000

-4.0000

3.0000

 

p=

-3.0000

-2.0000

-1.0000

 

k=

2

第五5

num=[123]

den=[1331]

[r,p,k]=residue(num,den)

num=

123

 

den=

1331

 

r=

1.0000

0.0000

2.0000

 

p=

-1.0000

-1.0000

-1.0000

 

k=

第6

num=[6.861.295.2]

den=[17.52219.50]

[z,p,k]=tf2zp(num,den)

num=

6.800061.200095.2000

 

den=

1.00007.500022.000019.50000

 

z=

-7

-2

 

p=

0

-3.0000+2.0000i

-3.0000-2.0000i

-1.5000

 

k=

6.8000

>>

num=

6.800061.200095.2000

 

den=

1.00007.500022.000019.50000

 

z=

-7

-2

 

p=

0

-3.0000+2.0000i

-3.0000-2.0000i

-1.5000

 

k=

6.8000

>>

7

num=[3,2,5,4,6]

den=[134272]

[z,p]=tf2zp(num,den)

pzmap(num,den)

num=

32546

 

den=

134272

 

z=

0.4019+1.1965i

0.4019-1.1965i

-0.7352+0.8455i

-0.7352-0.8455i

 

p=

-1.7680+1.2673i

-1.7680-1.2673i

0.4176+1.1130i

0.4176-1.1130i

-0.2991

>>

 

P31系统动态性能分析

2

num=[25]

den=[1425]

t=0:

0.01:

5

step(num,den,t)

gridon

xlabel('t')

ylabel('c(t)')

num=

25

den=

1425

3

x=0:

0.01:

2*pi

y=sin(x)

t=0:

0.01:

2*pi

plot(x,y)

3

z=[]

p=[-1-3i-1+3i]

k=[3]

sys=zpk(z,p,k)

t=0:

0.01:

10

step(sys,t)

gridon

xlabel('t')

ylabel('c(t)')

4线性系统的频域分析

num=[1]

den=[10.81]

nyquist(num,den)

title('NyquistPlotofG(s)=1/(s^2+0.8s+1)')

num=

1

den=

1.00000.80001.0000

 

伯德图

num=[0,0,50];

den=[25,2,1]

bode(num,den)

grid

title('BodeDiagramofG(s)=10(s+1)/s(s+7)')

num=

1010

 

den=

170

 

>>

 

用matlab球稳定裕量

num=[7]

conv([2],[1232])

nyquist(num,den)

[Gm,Pm,wcg,wcp]=margin(num,den)

printsys(num,den)

grid

title('BodeDiagramofG(s)=7/2(s^3+2s^2+3s+2)')

(2)

num=100*conv([15],[15])

den=conv([11],[119])

printsys(num,den)

nyquist(num,den)

[Gm,Pm,wcg,wcp]=margin(num,den)

grid

title('G(s)=100*(s+5)^2/(s+1)(s^2+s+9)')

num=

10010002500

den=

12109

num/den=

100s^2+1000s+2500

-----------------------

s^3+2s^2+10s+9

Gm=

Inf

Pm=

85.4365

wcg=

NaN

wcp=

100.3285

numg=[100]

deng=conv([10],[0.041])

[num,den]=cloop(numg,deng,-1)

bode(num,den)

[Gm,Pm,wcg,wcp]=margin(num,den)

printsys(num,den,'-')

gridon

xlabel('t')

ylabel('c(t)')

6时间延迟环节

num=[1]

den=[11]

G=tf(numden)

set(G'Td'1)

figure

(1)

nyquist(G)

figure

(2)

t=0:

0.01:

10

step(G,t)

figure

(2)

最后

num=[100]

den=[0.0410]

printsys(num,den)

bode(num,den)

[Gm,Pm,wcg,wcp]=margin(num,den)

gridon

xlabel('t')

ylabel('L(w)')

num/den=

100

-------------

0.04s^2+s

Gm=

Inf

Pm=

28.0243

wcg=

Inf

wcp=

46.9701

numg=[100]

deng=[0.0410]

bode(numg,deng,'-')

figure

(1)

step(numg,deng)

figure

(2)

[Gm1,Pm1,wcg1,wcp1]=margin(numg,deng)

numc=[0.0251]

denc=[0.011]

[num,den]=series[numgdengnumcdenc]

bode(num,den,'--')

figure(3)

step(numg,deng)

figure(4)

[Gm2,Pm2,wcg2,wcp2]=margin(num,den)

numg=

100

deng=

0.04001.00000

Gm1=

Inf

Pm1=

28.0243

wcg1=

Inf

wcp1=

46.9701

numc=

0.02501.0000

denc=

0.01001.0000

num=

002.5000100.0000

den=

0.00040.05001.00000

Gm2=

Inf

Pm2=

48.0885

wcg2=

Inf

wcp2=

59.6177

>>

numg=

100

deng=

0.04001.00000

Gm1=

Inf

Pm1=

28.0243

wcg1=

Inf

wcp1=

46.9701

numc=

0.02501.0000

denc=

0.01001.0000

num=

002.5000100.0000

den=

0.00040.05001.00000

Gm2=

Inf

Pm2=

48.0885

wcg2=

Inf

wcp2=

59.6177

>>

numg=[100]

deng=[0.0410]

numc=[0.0251]

denc=[0.011]

[num,den]=series(numg,deng,numc,denc)

bode(num,den,'--')

grid

figure

(1)

step(num,den)

grid

figure

(2)

[Gm2,Pm2,wcg2,wcp2]=margin(num,den)

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