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4.1.1 Maỷch tọứ hồỹp vaỡ maỷch trỗnh tổỷ
4.1.2. GRAFCET- Cọng cuỷ õóứ mọ taớ maỷch trỗnh tổỷ trong cọng nghióỷp
:
4.2 Lổu õọử thuỏỷt toaùn dỏy chuyóửn saớn xuỏỳt baùnh
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Khi nhỏỷn tờn hióỷu tổỡ PLC.
Hỗnh 3.18. Mọ hỗnh Rồ_le.
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4.1 Maỷch tọứ hồỹp vaỡ maỷch trỗnh tổỷ vaỡ sồ õọử GRAFCET
4.1.1 Maỷch tọứ hồỹp vaỡ maỷch trỗnh tổỷ
a. Maỷch tọứ hồỹp:
SVTH : Phm Tn Hong Nam- H c Anh ụ - Lp: 07CDT1 24
Mảch täø håüp l mảch m trảng thại âáưu ra ca mảch chè phủ thüc vo täø håüp cạc
trảng thại vo m khäng phủ thüc vo trçnh tỉû tạc âäüng ca cạc âáưu vo. Theo quan
âiãøm âiãưu khiãøn thç mảch täø håüp l mảch håí, hãû khäng cọ phn häưi, nghéa l trảng thại
âọng måí ca cạc pháưn tỉí trong mảch hon ton khäng bë nh hỉåíng ca cạc tên hiãûu
âáưu ra .
Vãư màût toạn hc, gi thiãút mäüt mảch täø håüp cọ n âáưu vo våïi cạc X
i
( i = 1-n) v
m âáưu ra våïi cạc Y
j
(j = 1 - m), ta k hiãûu:
X = { x
1
, x
2
, . . ., x
n
} l táûp cạc tên hiãûu vo.
Y = { y
1
, y
2
, . . ., y
n
} l táûp cạc tên hiãûu ra.
Thç mảch täø håüp âỉåüc biãøu diãùn båíi m phỉång trçnh âải säú Boole nhỉ sau:
Y
j
= f
i
(X
1
, X
2
, . . .,X
n
) våïi j = 1 - m
Biãøu diãùn mä hçnh toạn ca mảch täø håüp theo så âäư khäúi.
b. Mảch trçnh tỉû:
Mảch trçnh tỉû hay mảch dy l mảch trong âọ trảng thại tên hiãûu ra khäng nhỉỵng
phủ thüc tên hiãûu vo m cn phủ thüc c trçnh tỉû tạc âäüng ca tên hiãûu vo, nghéa l
cọ nhåï cạc trảng thại. Nhỉ váûy,vãư màût thiãút bë åí mảch trçnh tỉû khäng nhỉỵng chè cọ cạc
pháưn tỉí âọng måí m cn cọ cạc pháưn tỉí nhåï.
Så âäư cáúu trục cå bn ca mảch trçnh tỉû.
Hoảt âäüng trçnh tỉû ca mảch âỉåüc thãø hiãûn åí sỉû thay âäøi ca biãún näüi bäü Y.
Trong quạ trçnh lm viãûc, do sỉû thay âäøi ca cạc tên hiãûu vo X(X
1
,X
2
,. . . ) s dáùn âãún
thay âäøi cạc tên hiãûu ra Z (Z
1
,Z
2
, . . .) v cạc tên hiãûu näüi bäü Y (Y
1
,Y
2
, . . . ) sỉû thay âäøi
cu biãún Y(Y
1
,Y
2
, . . . )s dáùn âãún thay âäøi biãún y(y
1
,y
2
, . . .) sau thåìi gian τ(τ
1
,τ
2
, . . .).
Sỉû thay âäøi ca cạc biãún y(y
1
,y
2
, . . .) lải cọ thãø dáùn âãún thay âäøi cạc tên hiãûu ra Z, kãø c
Y, räưi thç sỉû thay âäøi ca Y lải dáùn âãún sỉû thay âäøi ca y . . .Quạ trçnh lải cỉï tiãúp tủc
láu di nhỉ váûy s lm cho hãû máút äøn âënh, nghéa l mảch khäng lm viãûc âỉåüc. u
cáưu âàût ra l phi lm cho mảch äøn âënh, nghéa l khi mảch trçnh tỉû cọ sỉû thay âäøi ca
tên hiãûu vo s chuøn tỉì mäüt trảng thại äøn âënh ny âãún mäüt trảng thại måïi äøn âënh
khạcv tri qua mäüt trảng thại trung gian khäng äøn âënh. Khại niãûm äøn âënh v khäng
äøn âënh ny khäng chè liãn quan âãún ton mảch m cn liãn quan âãún c tỉìng pháưn tỉí .
Theo så âäư âäư cáúu trục trãn thç
- Mảch s äøn âënh khi:
Y
1
= y
1
v Y
2
= y
2
- Mảch khäng äøn âënh khi:
Y
1
=
&
4
hồûc Y
2
=
-
4
Nãúu mäüt råle cọ cün dáy B v tiãúp âiãøm b(thỉåìng måí) v
<
(thỉåìng âọng) thç:
- Trảng thại äøn âënh l :
B = 0, b = 0,
<
= 1
B = 1, b = 1,
<
= 0
- Trảng thại khäng äøn âënh l :
B = 0, b = 1,
<
= 0
B = 1, b = 0,
<
= 1
SVTH : Phm Tn Hong Nam- H Đc Anh Đơ - Lp: 07CDT1 25
Mảch täø håüp
x
1
x
2
x
n
y
1
y
2
y
n
Mảch täø håüp
x
1
x
2
y
1
Z
1
Z
2
Y
1
Y
2
y
2
τ
2
τ
1