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LMP8278 数据表(PDF) 10 Page - Texas Instruments

部件名 LMP8278
功能描述  High Common Mode, 14 x Gain, Precision Current Sensing Amplifier
PDF  23 Pages
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制造商  TI [Texas Instruments]
网页  http://www.ti.com
标志 TI - Texas Instruments

LMP8278 数据表(HTML) 10 Page - Texas Instruments

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2
C =
1
C
K - 1
Q
(K-1)R C
1
2
R C + R C -
1
1
1
2
(K-1)
=
R R
1
2
2
1
C
(K-1)
Q =
R1C1 + R2C1 + (1 - K2) * R1C2
R1R2C1C2
1
R1R2C1C2
Zo =
K2
QZo
jZ
Zo
2
(jZ)
2
+ 1
+
G(jZ) = K1 *
H(s) =
s
2
+ s *
R1R2C1C2
1
1
R1C2
+
R2C2
+
+
K1 * K2
(1 - K2)
R2C1
1
R1R2C1C2
1
LMP8278
SNAS575A – FEBRUARY 2012 – REVISED MARCH 2013
www.ti.com
ADDITIONAL SECOND ORDER LOW PASS FILTER
The bandwidth of the output buffer can be reduced by adding a capacitor on the A1 pin to create a first order low
pass filter with a time constant determined by the 100 k
Ω internal resistor and the external filter capacitor.
It is also possible to create an additional second order Sallen-Key low pass filter, as illustrated in Figure 21, by
adding external components R2, C1 and C2. Together with the internal 100 kΩ resistor R1, this circuit creates a
second order low-pass filter characteristic.
When the corner frequency of the additional filter is much lower than 90 kHz, the transfer function of the
described amplifier can be written as:
where
K1 equals the gain of the preamplifier
K2 that of the buffer amplifier
(1)
The above equation can be written in the normalized frequency response for a 2nd order low pass filter:
(2)
The cutt-off frequency
ωo in rad/sec (divide by 2π to get the cut-off frequency in Hz) is given by:
(3)
And the quality factor of the filter is given by:
(4)
With K2>1x, the above equation results in:
(5)
For any filter gain K > 1x, the design procedure can be very simple if the two capacitors are chosen in a certain
ratio.
(6)
In this case, given the predetermined value of R1 = 100 k
Ω (the internal resistor), the quality factor is set solely
by the value of the resistor R2.
10
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Copyright © 2012–2013, Texas Instruments Incorporated
Product Folder Links: LMP8278



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