Chauvin Arnoux C.A 6160, Руководство пользователя

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35
List of test parameters for each function, and their initial values:
F u n c t i o n P a r a m e t e r R a n g e o f a d j u s t m e n t o r p o s s i b l e
v a l u e s
In i t i a l v a l u e
U
N
t e s t v o l t a g e
1 0 0 V - 5 k V
~
U
1
= 1 k V
U
2
= 3 , 7 k V
I
m a x
t r i p p i n g
c u r r e n t
( 0 . 5 , 1 . 0 , 1 . 5 2 . 0 , 2 . 5 , 3 . 0 , 3 . 5 , 4 . 0 ,
4 . 5 , 5 . 0 , 5 . 5 , 6 . 0 , 6 . 5 , 7 . 0 , 7 . 5 , 8 . 0 ,
8 . 5 , 9 . 0 , 9 . 5 , 1 0 , 2 0 , 3 0 , 4 0 , 5 0 , 6 0 ,
7 0 , 8 0 , 9 0 , 1 0 0 , 1 5 0 , 2 0 0 , 2 5 0 , 3 0 0 ,
3 5 0 , 4 0 0 , 4 5 0 , 5 0 0 ) m A
2 m A
P R O G . H V
T t i m e r 1 s - 2 4 0 s w i t h r e s o l u t i o n 1 s
T
1
= 1 0 s
T
2
= 1 0 s
T
3
= 1 0 s
U
N
t e s t v o l t a g e
( f o r I lim it a n d b u r n m o d e )
1 0 0 V - 5 k V
~
1 k V
I
m a x
t r i p p i n g
c u r r e n t
( 0 . 5 , 1 . 0 , 1 . 5 2 . 0 , 2 . 5 , 3 . 0 , 3 . 5 , 4 . 0 ,
4 . 5 , 5 . 0 , 5 . 5 , 6 . 0 , 6 . 5 , 7 . 0 , 7 . 5 , 8 . 0 ,
8 . 5 , 9 . 0 , 9 . 5 , 1 0 , 2 0 , 3 0 , 4 0 , 5 0 , 6 0 ,
7 0 , 8 0 , 9 0 , 1 0 0 , 1 5 0 , 2 0 0 , 2 5 0 , 3 0 0 ,
3 5 0 , 4 0 0 , 4 5 0 , 5 0 0 ) m A
2 m A H V
T t i m e r 1 s - 9 m i n 5 9 s w i t h r e s o l u t i o n 1 s 1 0 s
F u n c tio n P a ra m e te r R a n g e o f a d ju s tm e n t o r p o s s ib le
v a lu e s
In itia l v a lu e
I
N
te s t c u rre n t 1 0 0 m A , 2 0 0 m A , 1 0 A , 2 5 A
∼
1 0 A
R
m ax
m a x .
a llo w e d
re s is ta n c e
(1 0 - 9 9 0 ) m
Ω
(b y s te p s o f 1 0 m
Ω
)
(1 0 0 0 - 2 0 0 0 ) m
Ω
(b y s te p s o f 1 0 0 m
Ω
o r ***
Ω
(n o lim it)
1 0 0 m
Ω
C o n tin u ity
t tim e r (1 - 5 9 ) s 1 0 s
∆
U
m ax
.m a x .
a llo w e d v o lta g e
d ro p
5 .0 V (0 .5 0 m m
2
), 5 .0 V (0 .7 5 m m
2
),
3 .3 V (1 .0 m m
2
), 2 .6 V (1 .5 m m
2
),
1 .9 V (2 .5 m m
2
), 1 .4 V (4 .0 m m
2
),
1 .0 V
≥
6 .0 m m
2
3 .3 V
(1 m m
2
)
V o lta g e
D ro p
t tim e r (1 - 5 9 ) s 1 0 s
U
N
te s t v o lta g e 2 5 0 V , 5 0 0 V , 1 0 0 0 V = 5 0 0 V =
R
m in
. m in . a llo w e d
in s u la tio n
re s is ta n c e
(0 .2 - 9 .9 ) M
Ω
(b y s te p s o f 0 .1 M
Ω
)
(1 0 - 2 0 0 ) M
Ω
(b y s te p s o f 1 M
Ω
)
o r *** M
Ω
(n o lim it)
1 M
Ω
IS O
t tim e r 1 s - 9 m in 5 9 s w ith re s o lu tio n 1 s 1 0 s
L e a k a g e , S u b s titu t (0 .0 0 - 2 0 .0 ) m A
I
m a x
th re s h o ld
c u rre n t
T o u c h (0 .0 0 - 2 .0 0 ) m A
1 m A
L E A K A G E
t tim e r 1 s - 9 m in 5 9 s w ith re s o lu tio n 1 s 1 0 s
S
m a x
th re s h o ld
p o w e r
(1 0 - 3 5 0 0 ) V A 1 0 0 0 V A F u n c tio n .
te s t
t tim e r 1 s - 9 m in 5 9 s w ith re s o lu tio n 1 s 1 0 s
S y s t m e a s u rin g
s y s te m
e x te rn a l (1 s ), in te rn a l (5 s ) e x te rn a l (1 s )
D IS C .
T IM E
t tim e r
O N /O F F
O N o r O F F O N
R S 2 3 2 b a u d ra te 9 6 0 0 , 1 9 2 0 0 , 3 8 4 0 0 3 8 4 0 0
B a rc o d e r. b a u d
ra te
2 4 0 0 , 4 8 0 0 , 9 6 0 0 9 6 0 0
A ll
fu n c tio n s
C o n tra s t (0 - 1 0 0 ) % (b y s te p s o f 2 % ) 5 0 %