Parker 690 Série Manuel D'installation page 160

Table des Matières

Publicité

Demultiplexer 1
OUTPUT 0
[657] – FALSE
OUTPUT 1
[658] – FALSE
OUTPUT 2
[659] – FALSE
OUTPUT 3
[660] – FALSE
OUTPUT 4
[661] – FALSE
OUTPUT 5
[662] – FALSE
OUTPUT 6
[663] – FALSE
OUTPUT 7
[664] – FALSE
OUTPUT 8
[665] – FALSE
OUTPUT 9
[666] – FALSE
OUTPUT 10
[667] – FALSE
OUTPUT 11
[668] – FALSE
OUTPUT 12
[669] – FALSE
OUTPUT 13
[670] – FALSE
OUTPUT 14
[671] – FALSE
OUTPUT 15
[672] – FALSE
0000 – [599] INPUT
Multiplexer 1
OUTPUT [598] – 0000
FALSE – [771] INPUT 0
FALSE – [641] INPUT 0
FALSE – [772] INPUT 1
FALSE – [642] INPUT 1
FALSE – [773] INPUT 2
FALSE – [643] INPUT 2
FALSE – [792] INPUT 3
FALSE – [644] INPUT 3
FALSE – [793] INPUT 4
FALSE – [645] INPUT 4
FALSE – [794] INPUT 5
FALSE – [646] INPUT 5
FALSE – [795] INPUT 6
FALSE – [647] INPUT 6
FALSE – [796] INPUT 7
FALSE – [648] INPUT 7
FALSE – [797] INPUT 8
FALSE – [649] INPUT 8
FALSE – [798] INPUT 9
FALSE – [650] INPUT 9
FALSE – [799] INPUT 10
FALSE – [651] INPUT 10
FALSE – [868] INPUT 11
FALSE – [652] INPUT 11
FALSE – [869] INPUT 12
FALSE – [653] INPUT 12
FALSE – [870] INPUT 13
FALSE – [654] INPUT 13
FALSE – [871] INPUT 14
FALSE – [655] INPUT 14
FALSE – [872] INPUT 15
FALSE – [656] INPUT 15
Position
OUTPUT
FALSE
– [1116] RESET
Certains de ces blocs fonctionnels sont peut-être déjà utilisés dans les macros
690+ Series Frequency Inverter
Demultiplexer 2
OUTPUT 0
[875] – FALSE
OUTPUT 1 [1000] – FALSE
OUTPUT 2 [1001] – FALSE
OUTPUT 3 [1002] – FALSE
OUTPUT 4 [1003] – FALSE
IF(C) -A – [134] TYPE
OUTPUT 5 [1004] – FALSE
OUTPUT 6 [1005] – FALSE
OUTPUT 7 [1006] – FALSE
OUTPUT 8 [1007] – FALSE
OUTPUT 9 [1008] – FALSE
OUTPUT 10 [1009] – FALSE
OUTPUT 11 [1010] – FALSE
OUTPUT 12 [1011] – FALSE
IF(C) -A – [139]
OUTPUT 13 [1012] – FALSE
OUTPUT 14 [1013] – FALSE
OUTPUT 15 [1014] – FALSE
0000 – [874] INPUT
Multiplexer 2
OUTPUT [873] – 0000
IF(C) -A – [144] TYPE
IF(C) -A – [149]
IF(C) -A – [154] TYPE
[1121] – 0
Miscellaneous
Value Func 1
Value Func 6
OUTPUT
[133] –
0.00
0.00
– [130] INPUT A
– [155]
0.00
0.00
– [131] INPUT B
0.00
– [156]
0.00 – [132] INPUT C
0.00
– [157]
IF(C) -A – [159]
Value Func 7
Value Func 2
OUTPUT
[138] –
0.00
0.00
– [160] INPUT A
– [135]
INPUT A
0.00
0.00
– [161] INPUT B
– [136]
INPUT B
0.00
0.00
– [162] INPUT C
– [137]
INPUT C
0.00
IF(C) -A – [164] TYPE
TYPE
Value Func 3
Value Func 8
OUTPUT
[143] –
0.00
0.00
– [140] INPUT A
0.00
– [165]
0.00
– [141] INPUT B
– [166]
0.00
0.00
– [142] INPUT C
– [167]
0.00
IF(C) -A – [169]
Value Func 4
Value Func 9
OUTPUT
[148] –
0.00
0.00
– [145]
INPUT A
0.00
– [170] INPUT A
– [146]
INPUT B
0.00
0.00
– [171] INPUT B
– [147]
INPUT C
0.00
0.00
– [172] INPUT C
TYPE
IF(C) -A – [174] TYPE
Value Func 5
Value Func 10
OUTPUT
[153] –
0.00
0.00
– [150] INPUT A
0.00
– [175]
0.00
– [151] INPUT B
0.00
– [176]
0.00
– [152] INPUT C
0.00
– [177]
IF(C) -A – [179]
Logic Func 1
OUTPUT
[158] –
0.00
OUTPUT
INPUT A
FALSE – [180] INPUT A
INPUT B
FALSE – [181] INPUT B
INPUT C
FALSE – [182] INPUT C
TYPE
NOT(A) – [184] TYPE
Logic Func 2
OUTPUT
OUTPUT
[163] –
0.00
FALSE – [185] INPUT A
FALSE – [186] INPUT B
FALSE – [187] INPUT C
NOT(A) – [189] TYPE
Logic Func 3
OUTPUT
FALSE – [190] INPUT A
OUTPUT
[168] –
0.00
FALSE – [191] INPUT B
INPUT A
FALSE – [192] INPUT C
INPUT B
NOT(A) – [194] TYPE
INPUT C
Logic Func 4
TYPE
OUTPUT
FALSE – [195] INPUT A
FALSE – [196] INPUT B
FALSE – [197] INPUT C
OUTPUT
[173] –
0.00
NOT(A) – [199] TYPE
Logic Func 5
OUTPUT
FALSE – [200] INPUT A
FALSE – [201] INPUT B
FALSE – [202] INPUT C
OUTPUT
[178] –
0.00
NOT(A) – [204] TYPE
INPUT A
INPUT B
INPUT C
TYPE
11-19
Les Macros
Logic Func 6
OUTPUT
[208] – FALSE
[183] – FALSE
FALSE – [205] INPUT A
FALSE – [206] INPUT B
FALSE – [207] INPUT C
NOT(A) – [209] TYPE
Logic Func 7
OUTPUT
[213] – FALSE
[188] – FALSE
FALSE – [210] INPUT A
FALSE – [211] INPUT B
FALSE – [212] INPUT C
NOT(A) – [214] TYPE
Logic Func 8
OUTPUT
[218] – FALSE
[193] – FALSE
FALSE – [215] INPUT A
FALSE – [216] INPUT B
FALSE – [217] INPUT C
NOT(A) – [219] TYPE
Logic Func 9
OUTPUT
[223] – FALSE
[198] – FALSE
FALSE – [220] INPUT A
FALSE – [221] INPUT B
FALSE – [222] INPUT C
NOT(A) – [224] TYPE
Logic Func 10
OUTPUT
[228] – FALSE
[203] – FALSE
FALSE – [225] INPUT A
FALSE – [226] INPUT B
FALSE – [227] INPUT C
NOT(A) – [229] TYPE
Blocs fonctionnels

Publicité

Table des Matières
loading

Table des Matières