ABB SM2000 User Manual Supplement page 5

2.5 Analog Sources – Table 2.2
Sources can be either analog or digital.
Analog sources are identified within a math block by the preset
mnemonic shown in Table 2.2.
S o u c r e N a m e M
A n a o l g A n a o l g I P / A 1
n i p t u :
v a u l e s A n a o l g I P / A 6
A n a o l g I P / B 1
:
A n a o l g I P / B 6
C o m m s C o m m s
A n a o l g A N I 1 o t 2 4
n i p t u
v a u l e s
M a i x m u m S a t s t 1 1 . m x a
S a t i t t s c i s :
n I p t u S a t s t 1 6 . m x a
V a u l e s
S a t s t 2 1 . m x a
:
S a t s t 2 6 . m x a
M i i n m u m S a t s t 1 1 . m n i
S a t i t t s c i s :
n I p t u S a t s t 1 6 . m n i
V a u l e s
S a t s t 2 1 . m n i
:
S a t s t 2 6 . m n i
A v e a r g e S a t s t 1 1 . a g v
S a t i t t s c i s :
n I p t u S a t s t 1 6 . a g v
V a u l e s
S a t s t 2 1 . a g v
:
S a t s t 2 6 . a g v
M a h t M a h t B o l k c 1
B o l c k s :
M a h t B o l k c 1 2
Table 2.2 Analog Sources
2.6 Digital Sources – Table 2.3
Up to three digital signals, identified within the Math Pad as md1,
md2 and md3, can be used within each math block. These
signals must be assigned to a digital source from Table 2.3 prior
to selection within the math pad.
S o u c r e N a m e M
A y n n i e t n r l a r o x e e t n r l a
d g i a t i a l a v a l i b e l n i h t e
n i t s u r m e t n
M a h t B o l k c 1 F a u l i e r
:
M a h t B o l k c 1 2 F a u l i e r
L o g c i E q u a o i t n 1
:
L o g c i E q u a o i t n 1 2
Table 2.3 Digital Sources
n e m o n c i D e s c i r t p o i
a 1 f ( o r m A n a o l g I P / m
:
a 6
b 1
:
b 6
c 1 o t c 2 4 R c e i e e v d v a i h t e M
e s a i r c l o m m u i n a c o i t
i l k n – s e e A p p e n d
I M S / M 2 0 0 . 0
h s 1 1 V a u l e s n i e c h t e o t
: o n a i g e v n c h a n n l e
h s 1 6 w a r p r o e r e s . t A a v
o n y l o n a n a o l g c h
h s 2 1 a n d f i h t e e r e l a v t n
: o t a t z i l r e s i e n a b e l d
h s 2 6 c o n g i f u a r o i t l n v e . l e
s 1 l 1 V a u l e s n i e c h t e o t
: o n a i g e v n c h a n n l e
s 1 l 6 w a r p r o e r e s . t A a v
o n y l o n a n a o l g c h
s 2 l 1 a n d f i h t e e r e l a v t n
: o t a t z i l r e s i e n a b e l d
s 2 l 6 c o n g i f u a r o i t l n v e . l e
a s 1 1 V a u l e s n i e c h t e o t
: o n a i g e v n c h a n n l e
a s 1 6 w a r p r o e r e s . t A a v
o n y l o n a n a o l g c h
a s 2 1 a n d f i h t e e r e l a v t n
: o t a t z i l r e s i e n a b e l d
a s 2 6 c o n g i f u a r o i t l n v e . l e
m 1 C r u e r t n a v u l e f o h t
: R e u s . t l E n a b e l d M
m 1 2 b o l c s k o n . y l
n e m o n c i D e s c i r t p o i
m d 1 S e I e M S / M 2 0 0 , 0
m d 2 A p p e n d x i . 1
m d 3
A i t c e v w h e n m a h t
r s e t l u a f s l l o u s t d i e
±
1 0 % a f t l u d t e c e o i t
l v e . l e
L o g c i e q u a o i t n r s e
2.7 Functions – Table 2.4
All functions begin with an uppercase character to distinguish
them from sources.
F F F F F u u u u u n n n n n c c c c c o i t o i t o i t o i t o i t n n n n n D D D D D s e s e s e s e s e
r T r T r T r T g i g i g i g i o o o o n n n n o o o o m m m m t e t e t e t e c i r c i r c i r c i r F F F F u u u u
r T g i o n o m t e c i r F u
n
o d l u . ) e
S n i ) x ( T h
C s o ) x ( T h
T a n ) x ( T h
t S t S t S t S i t a i t a i t a i t a i t s i t s i t s i t s a c a c a c a c F l F l F l F l u u u u n n n n c c c c o i t o i t o i t o i t
t S i t a i t s a c F l u n c o i t
o d b s u
s n
A g v , x ( , n ) t T h
x i 2 f o
a r e t
s c e
R v a , x ( , n ) t T h
a t z i l r e
a s
a l t s
R v a
a l i b e l
y b
a n n e s l
a s
n i h t e
S d , x ( , n ) t S a t
a s
o t
a t z i l r e
a l t s
L L L L o o o o g g g g r a r a r a r a h t i h t i h t i h t i m m m m c i c i c i c i F F F F u u u u n n n n c c c c
L o g r a h t i m c i F u n c
a l i b e l
a n n e s l
L o g ) x ( L o
n i h t e
L n ) x ( N a
E x p ) x ( e o t
a t z i l r e
a l t s
S S S S S p p p p p c e c e c e c e c e a i a i a i a i a i F l F l F l F l F l u u u u u n n n n n c c c c c o i t o i t o i t o i t o i t n n n n n
a l i b e l
a n n e s l
R H , x ( ) y R l e
r a e
n i h t e
F 0 , x ( , y ) z O p
a n
e M a h t
Z a f
a h t
A b s ) x ( T h
S S S S S w w w w w c t i c t i c t i c t i c t i h h h h h F F F F F u u u u u n n n n n c c c c c o i t o i t o i t o i t o i t n n n n n : s : s : s : s : s
H s , x ( , y ) z R t e
M s , x ( , y ) z R t e
u p
s L , x ( , y ) z R t e
M x u , x ( , y ) s S l e
n
P P P P P o o o o o w w w w w r e r e r e r e r e F F F F F u u u u u n n n n n c c c c c o i t o i t o i t o i t o i t n n n n n : s : s : s : s : s
X a , x ( ) a R a
S r q ) x ( R t e
b o l k c
h t e
n
t l u . s
2 MATH CONFIGURATION...
r c r c r c r c r c p i p i p i p i p i o i t o i t o i t o i t o i t n n n n n
n n n n c c c c o i t o i t o i t o i t n n n n : s : s : s : s – s e e S c e o i t n 2 9 . 1 .
n c o i t n : s
e s n i e o x f x ( s p e i c e i f d n i a r d a i n
e c s o n i e o x f x ( s p e i c e i f d n i a r d
e a t n g e t n o x f x ( s p e i c e i f d n i a r
n n n n : s : s : s : s – s e e S c e o i t n 2 9 . 2 .
n : s
e a e v a r g e f o a v a i r b e l , x v o r e n
o t f s c e o n d . s n = 1 o t 9 9 9 9 a s
o n d . s T h e a e v a r g e e r e s s t a t f r e
e r l o n i l g a e v a r g e f o a v a i r b e l , x v o
m p e l a r e t o t f s c e o n d . s T h e o d l
a c c l u a l o i t n s i o l t s a n d h t e n e
t k a n i g n i o t a c c o u t n h t e c r u e r t n
m p e l , s T = 1 o t 9 9 9 9 s c e o n d . s
n d a d r D v e a i o i t n f o a v a i r b e l , x
m p e l a r e t o t f s c e o n d . s N = 1 o t
9 9 9 9 s c e o n d . s
o i t o i t o i t o i t n n n n : s : s : s : s – s e e S c e o i t n 2 9 . 3 .
o i t n : s
g b a e s 1 0 f o . x F r o A t n o l i , g s e e
u t l a r o l g o x f
h t e p o w r e x
: s : s : s : s : s – s e e S c e o i t n 2 9 . 4 .
i t a e v h u m d i y t i a c c l u a l o i t n s u n i g
d n i s g
i t i m a z o i t n o s f e t i l i r a z o i t n t m i s e
d m a e u s e r d e t m p r e t a r u ( e , ) x a t g r
t c r o ) z (
e a b o s u l e t a v u l e f o a v a i r b e l x
– s e e S c e o i t n 2 9 . 6 .
r u s n h t e a v a i r b e l w h t i h t e r g a e
r u s n h t e a v a i r b e l w h o e s m a g n
p r e & o l w e l r m i s t i f o h t e t r h e e a v
r u s n h t e a v a i r b e l w h t i h t e s m a
c e s t i x s f s i a f s l , e o h t r e i w e s y
s i s e h t e a v a i r b e l x o t h t e p o w r e
r u s n h t e s q u a e r o r t o f o a v a i r b
Table 2.4 Functions
π
, s R a d = 1 / 8 0 ) º
π
a i n , s R a d = 1 / 8 0 ) º
π
d a i n , s R a d = 1 / 8 0 ) º
a s m l p s e t a a a s m p e l
m p e l , s = t 1 o t 9 9 9 9
n a s m p e l . s
r e n a s m l p s e t a a
e t s a s m p e l n i e c a h
w r s e t l u s i a c c l u a l e t d
a s m p . e l N = 1 o t 9 9 9 9
v o r e n a s m l p s e t a a
2 0 0 a s m l p s e t ; = 1
a
X , x ( ) a
w t e ) x ( & d y r ) y ( b u b l
s u n i g F 0 a c c l u a l o i t n
t e e t m p e a r u t e r ) y ( a n d
e t t s m a g n u t i d e
u t i d e s i b e w t e e n h t e
a i r l b s e
e l l t s m a g n u t i d e
a
e l x
3