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6

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6

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10

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F(s) =

f(t) = f(t) e-st dt

(1)

 

t

 

s = + j .

 

f(t),

 

 

 

F(s),

 

f(t)

t

0.

 

f(t)

 

1(t)

 

 

 

f(t) = 0.

 

 

 

f (t) = s F(s);

(2)

 

f (t)dt = F(s) / s.

(3)

t

0.

 

 

f(t)

 

1(t)

 

 

f(t) = 0.

 

 

, (4)

ai, bi x(t) u(t)

,

(5)

,

(6)

K(s), D(s)

W(s)

d/dt s K = bm/an.

D(s)

s,

D(s) W(s)

.

K(s) K(s) = 0 W(s) = 0

1.

1

1

 

 

 

 

-

 

 

2

 

 

 

3

 

 

 

4

-

 

 

 

 

 

5

-

 

 

 

-

 

 

6

-

W(s) T2s2

k

T s 1

 

 

1

2

7

 

 

,

8

 

 

 

9

-

 

,

 

 

10

11 - 12

. (7).

t

.

--

. (8)

,

.

(9)

-

-

h(t) w(t)dt ,

.

(10)

L{}=

.

(11)

L{1(t)}=1/s

.

(12)

.

(13)

-

-

:

sl = syslin(dom, N, D) sl = syslin(dom, H)

syslin: dom

-

N, D H

s = poly(0,'s')

.

1:

s = poly(0, 's'); H1 =(1+2*s)/s^2

W1 = syslin('c', H1)

H2 = (1+2*s+s^2)/s^2

W2 = syslin('c', H2)

2:

s = poly(0, 's');

W1 = syslin('c', 1+2*s, s^2)

W2 = syslin('c', 1+2*s+s^2, s^2)

3:

W1 = syslin('c', 1+2*%s, %s^2)

W2 = syslin('c', 1+2*%s+%s^2, %s^2)

[y [,x]] = csim(u, t, sl),

 

 

u

step

impulse

t

sl

2.

-

K

T

T2 = 0.5;

T3 = 1;

W2 = syslin('c', K/(T2*%s + 1));

W3 = syslin('c', K/(T3*%s + 1));

t = h1 = csim('step', t, W

h2 = csim('step', t, W

h3 = csim('step', t, W

xbasc plot(t, h1, 'r', t, h2, 'g', t, h3, 'b'); xgrid

xtitle('h(t)', 'time, c', 'h(t)'); legend('T=0.1', 'T=0.5', 'T

plot

2 SciLab

- SciLab

e

10).

num = 1D-10;

K = 2; T = 0.1;

W = syslin('c', (K*%s+num)/(num*%s^2+T*%s+1)); t = 0:0.001:1;

y = csim('step', t, W); plot(t, y); xgrid(1);

xtitle('h(t)', 'time, c', 'h(t)');

3.

3

.

num = 1D-10; K = 1; T = 2;

W = syslin('c', K*(T*%s+1)/(num*%s^2 +%s)); t = 0:0.001:1;

y = csim('step', t, W); plot(t, y); xgrid(1);

xtitle('h(t)', 'time, c', 'h(t)');

4.

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