LTC1067-50IGN#TRPBF Linear Technology, LTC1067-50IGN#TRPBF Datasheet - Page 12
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LTC1067-50IGN#TRPBF
Manufacturer Part Number
LTC1067-50IGN#TRPBF
Description
IC FILTR BLDNGBLK R-R DUAL16SSOP
Manufacturer
Linear Technology
Datasheet
1.LTC1067CSPBF.pdf
(20 pages)
Specifications of LTC1067-50IGN#TRPBF
Filter Type
Universal Switched Capacitor
Frequency - Cutoff Or Center
40kHz
Number Of Filters
2
Max-order
4th
Voltage - Supply
2.7 V ~ 11 V, ±2.7 V ~ 5.5 V
Mounting Type
Surface Mount
Package / Case
16-SSOP
Lead Free Status / RoHS Status
Lead free / RoHS Compliant
Available stocks
Company
Part Number
Manufacturer
Quantity
Price
LTC1067/LTC1067-50
APPLICATIONS
A switched-capacitor integrator generally exhibits a higher
input offset than a discrete RC integrator. The larger offset
is mainly due to the charge injection from the CMOS
switches into the integrated capacitor. The integrator’s op
amp offset, typically a couple of millivolts, also adds to the
overall offset value. Figure 9 shows the input offsets from
a single 2nd order section. Table 2 lists the formula for the
output offset voltage for various modes and output pins.
Operating Limits
The Maximum Q vs Frequency (f
Performance Characteristics, define an upper limit of
operating Q for each LTC1067 (or LTC1067-50) 2nd order
section. These graphs indicate the power supply, f
value conditions under which a filter implemented with an
LTC1067 will remain stable when operated at tempera-
tures of 70 C or less. For a 2nd order section, a bandpass
gain error of 3dB or less is arbitrarily defined as a condition
for stability.
When the passband gain error begins to exceed 1dB, the use
of capacitor C
connected from the lowpass node to the inverting node of a
2nd order section). Please refer to Figures 3 through 8. The
value of C
guide it should be about 5pF for each 1dB of gain error and
not to exceed 15pF. When operating the LTC1067 near the
Table 2. Output DC Offsets for a Second Order Section
12
INV
MODE
1b
1
2
3
V
OS1
Figure 9. Block Diagram of a 2nd Order Section
Showing the Input Offsets
C
can be best determined experimentally, and as a
+
–
C
V
V
V
(R2/R3)](R4/R2 + R4) + (V
V
OS1
OS1
OS1
OS2
will reduce the gain error (capacitor C
[1 + (R2/R3) + (R2/R1)] – (V
[1 + (R2/R3) + (R2/R1)] – (V
[1 + (R2/R3) + (R2/R1) + (R2/R4) – (V
U
HP/N
+
INFORMATION
U
S
–
V
V
OS2
O
OSHP/N
) graphs, under Typical
OS2
W
)(R2/R2 + R4)
BP
OS3
OS3
)(R2/R3)
)(R2/R3)
V
OS3
U
OS3
O
)
and Q
1067 F09
LP
C
is
limits defined by the Typical Performance Characteristics
graphs, passband gain variations of 2dB or more should be
expected.
Clock Feedthrough
Clock feedthrough is defined as the RMS value of the clock
frequency and its harmonics that are present at the filter’s
output pins. The clock feedthrough is tested with the
filter’s input grounded and depends on PC board layout
and on the value of the power supplies. With proper layout
techniques, the typical values of clock feedthrough are
listed under Electrical Characteristics.
Any parasitic switching transients during the rising and
falling edges of the incoming clock are not part of the clock
feedthrough specifications. Switching transients have fre-
quency contents much higher than the applied clock; their
amplitude strongly depends on scope probing techniques
as well as grounding and power supply bypassing. The
clock feedthrough, can be greatly reduced by adding a
simple RC lowpass network at the final filter output. This
RC will completely eliminate any switching transients.
Wideband Noise
The wideband noise of the filter is the total RMS value of
the device’s noise spectral density and is used to deter-
mine the operating signal-to-noise ratio. Most of its fre-
quency contents lie within the filter passband and cannot
be reduced with post filtering. For a notch filter the noise
of the filter is centered at the notch frequency.
The total wideband noise ( V
the value of the clock. The clock feedthrough specifica-
tions are not part of the wideband noise.
For a specific filter design, the total noise depends on the
Q of each section and the cascade sequence.
V
V
V
V
V
OSBP
OS3
OS3
OS3
OS3
V
(V
V
V
(R4/R2) – (V
OSHP/N
OSHP/N
OS1
OSHP/N
[1 + (R4/R1) + (R4/R2) + (R4/R3)] – (V
– V
– V
– V
OS2
OS2
OS2
OS3
)[1 + (R5/R6)]
)(R4/R3)
RMS
V
OSLP
) is nearly independent of
OS2
)