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LTC2970 数据表(PDF) 32 Page - Linear Technology

部件名 LTC2970
功能描述  Dual I2C Power Supply Monitor and
Download  36 Pages
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制造商  LINER [Linear Technology]
网页  http://www.linear.com
标志 LINER - Linear Technology

LTC2970 数据表(HTML) 32 Page - Linear Technology

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LTC2970/LTC2970-1
32
29701fc
APPLICATIO S I FOR ATIO
VV
R
R
VmV
DC MAX
DC NOM
FB
00
0
20
30
10
,,
>+
()
→>
+
()=
VV
k
k
VmV
DC MAX
0
2 631
10
768
08
10
36
,
.
.
..
Ω
Ω
6
60V
From Equation 7, the margining resolution will be less
than:
V
R
R
RA
k
k
k
RES <
••
=
••
20
30
40 276
256
10
768
665
μ
Ω
Ω
Ω
.
.
2
276
256
933
μA
= . mV/LSB
Margining DC/DC Converter with TRIM Pin Design
Example
The output voltage of the DC/DC converter in Figure 2 needs
to be margined ±10% about its nominal value. Assume
that RTRIM = 10.22kΩ and VREF = 1.225V.
1. Solve for R30 using Equation 10:
RR
k
TRIM
DOWN
DOWN
30
50
10 22
50
⎝⎜
⎠⎟
=
%
%
.•
Δ
Δ
Ω
1
10
10
40 880
⎝⎜
⎠⎟
= ,
Ω
Let R30 = 39.2kΩ.
2. Solve for R40 using Equations 11:
R
V
A
UP
DOWN
REF
40
1
236
1
10
10
≥+
Δ
Δ
⎝⎜
⎠⎟
=+
⎝⎜
%
%
μ
⎠⎠⎟
=
.
,
1 225
236
10 381
V
A
μ
Ω
Let R40 = 10.5kΩ.
Tracking Application Circuit Design Example
Consider the LTC2970-1 application circuit shown in Figure
3. Channel 0 is a 1.8V DC/DC converter while channel 1
is a 2.5V switching power supply. Both converters have
a feedback node voltage of 0.8V and need to track on and
off coincidentally. In addition, a margin range of +5% and
–10% is required for each supply.
1. Assume a value for R20 and solve for R21.
Let R20 = 5,970Ω. From Equation 12:
RR
V
V
V
V
DC NOM
DC NOM
21
20
5 970
25
18
8
1
0
=•
=
=
,
,
,
.
.
,
Ω
2
292
Ω
Let R21 = 8,250Ω (the nearest E192 Series resistor
value).
2. Solve for R10 and R11.
From Equation 13:
R
R
V
V
V
V
DC NOM
FB
10
20
1
5 970
18
08
0
0
=
⎝⎜
⎠⎟
=
,
,
.
.
Ω
1
1
4 776
⎝⎜
⎠⎟
= ,
Ω
R
R
V
V
V
V
DC NOM
FB
11
21
1
8 250
25
08
1
1
=
⎝⎜
⎠⎟
=
,
,
.
.
Ω
1
1
3 882
⎝⎜
⎠⎟
= ,
Ω
Let R10 = 4,750Ω and R11 = 3,880Ω.
3. Solve for R40 and R41.
Assume that R40 = R41.
RR
V
VV
VV
FB
DC NOM
DC MIN
DC MAX
D
40
41
=≥
()
n
nn
n
,,
,
C
C NOM
mV
A
V
n,
.
(. )
(
()
+
+
=
110
236
08
10 9
μ
1
105 1
110
236
10 212
.)
,
+
⎝⎜
⎠⎟
+
=
mV
A
μ
Ω
Let R40 = R41 = 10.5kΩ


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