LSB interpolation circuit and method for segmented...

Coded data generation or conversion – Analog to or from digital conversion – Digital to analog conversion

Reexamination Certificate

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C341S136000

Reexamination Certificate

active

06246351

ABSTRACT:

BACKGROUND OF THE INVENTION
The invention relates to segmented digital-to-analog converters (DACs), and more particularly to segmented string DACs, and still more particularly to LSB interpolation circuits which avoid large non-linearities that are associated with prior interpolation circuits that modulate the offset voltage of a differential buffer amplifier in response to LSB subword signals applied to the DAC.
Those skilled in the art know that various DAC architectures are available, including clocked DACs and static DACs. It is also known that a static DAC architecture should be used if low, long term drift performance is required. Some static DAC architectures, such as those including R2R ladder networks and those including switched current sources, are not inherently monotonic and must either be “trimmed” or digitally calibrated, at substantial additional cost to ensure the monotonicity which is essential for some applications.
String DACs are a type of static DAC that includes a plurality of resistors connected in series between a high reference voltage and a low reference voltage, wherein the various connecting nodes between the resistors constitute tap points that are selectively switched to an output node in response to the digital input, and the voltage of the tap point selectively switched to the output node is an inherently monotonic analog representation of the digital input. For an N-bit DAC, 2
N
−1 tap point voltage levels are required, so 2
N
resistors are required for a string DAC. This number of resistors is too large to be practical for more than approximately eight bits, unless the DAC is segmented into a string DAC section and an interpolation DAC section, in which case the interpolation section also must be inherently monotonic to ensure that the entire DAC is monotonic.
The closest prior art is believed to be U.S. Pat. No. 5,396,245, issued Mar. 7, 1995 to William C. Rempfer and assigned to Linear Technology Corporation; this patent discloses a string DAC with a monotonic interpolation circuit. Since both the string DAC section and the interpolation section are inherently monotonic, the entire DAC also is inherently monotonic.
FIG. 1
hereof is a copy of
FIG. 5
of the '245 patent.
Referring to
FIG. 1
, the prior art segmented DAC
500
includes a string
401
of resistive elements all of equal resistance. The lower terminal of each resistive element is connected by a corresponding lower switch to a first conductor, and the upper terminal of each resistive element is connected by a corresponding upper switch to a second conductor. A pair of switches constituting a lower switch and an upper switch thus is associated with each resistive element. An “MSB subword” of the digital input word applied to DAC
500
is decoded to close one of the pairs of switches so that the difference between a voltage V
2
produced on the second conductor and a voltage V
1
produced on the first conductor is the voltage drop across the associated resistive element of resistive string
401
. The string of resistors
401
and the corresponding set of pairs of switches
402
constitute a “string DAC”, and the voltage V
1
is a “coarse” analog representation of the MSB subword. The coarse analog representation V
1
is necessarily monotonic because an increased value of the MSB digital input subword always results in an increased value of V
1
. 2
M
resistive elements are used in resistive string
401
if the MSB subword has M bits.
The segmented DAC
500
of prior art
FIG. 1
also includes an interpolation DAC which produces a “fine” interpolation of the voltage drop V
2
−V
1
across the resistive element selected by the M-bit MSB subword, wherein the interpolation occurs in response to an N-bit LSB subword. The interpolation DAC includes a single differential transconductance stage
408
in which monotonicity is assured by modulation of the offset voltage of the differential transconductance stage
408
. This is accomplished by providing 2
N
P-channel “subtransistors”
409
a,
409
b,
409
c,
and
409
d
in block
409
and 2
N
P-channel subtransistors
410
a,b,c,d
in block
410
, with the source electrodes of subtransistors
409
a,b,c,d
and
410
a,b,c,d
connected to a single tail current source
411
. The gate of subtransistor
409
a
is permanently connected to V
1
. The gates of subtransistors
409
b,c,d
are selectively connected to either V
1
or V
2
by switches
405
,
406
, and
407
, respectively in response to the decoding of the N-bit LSB subword. For an N-bit LSB subword, there would be 2
N
−1 such switches and 2
N
subtransistors in block
409
, and the N-bit LSB subword is decoded so as to select various combinations of the subtransistors
409
b,c,d
so that each increment in the value of the N-bit LSB subword switches the gate of an additional one of subtransistors
409
b,c,d
from V
1
to V
2
.
The gates of subtransistors
410
a,b,c,d
all are connected to the output of an inverting amplifier
108
having its input connected to the first output of differential transconductance stage
408
. The input of amplifier
108
is connected to the drain electrodes of subtransistors
409
a,b,c,d
and the drain electrode of an N-channel transistor
105
having its source connected to V− and its gate connected to the gate and drain of an N-channel transistor
106
having its source connected to V−. The drain of transistor
106
is connected to the drains of subtransistors
410
a,b,c,d.
N-channel transistors
105
and
106
constitute a current mirror load circuit for differential transconductance stage
408
. The subtransistors
409
a-d
and the subtransistors
410
a-d
have substantially equal geometries.
Incrementing the N-bit LSB subword by one causes the 2
N
−1 switches in block
404
to switch one more of the subtransistors
409
b,c,d
from V
1
to V
2
, which modulates the input offset voltage of differential transconductance stage
408
. This ensures that DAC
500
of prior art
FIG. 1
provides monotonic digital-to-analog conversion.
Unfortunately, the interpolation DAC of prior art
FIG. 1
is very non-linear. Curve A of
FIG. 4
shows the large, non-linear error as a function of the LSB subword value.
Accordingly, there is a need for a segmented DAC including a resistive MSB string DAC and an LSB interpolation DAC that ensures a monotonic output as is accomplished by the circuit of prior art
FIG. 1
, but without the non-linearity caused by the interpolation DAC.
SUMMARY OF THE INVENTION
Accordingly, it is an object of the invention to provide a segmented DAC providing an interpolation stage which is guaranteed to be monotonic, but which avoids the non-linearity of the closest prior art.
It is another object of the invention to provide reduced integrated circuit die area required by a conventional unsegmented DAC.
It is another object of the invention to provide a monotonic DAC at least 12 bits on an integrated circuit die small enough to fit within a standard SOT23 package.
Briefly described, and in accordance with one embodiment thereof, the invention provides an M+N bit segmented digital-to-analog converter (DAC) for monotonically converting an M+N bit input word to an analog output signal, including a string DAC (
210
) and an interpolation DAC
211
. The string DAC includes 2
M
series-connected string resistors (Ri), 2
M
pairs of switches (Sia,b) coupling a first terminal of each string resistor to a first conductor (
201
) and a second terminal of each resistor to a second conductor (
202
), and an MSB subword logic circuit (
212
) adapted to selectively actuate the pairs of switches to electrically couple voltages on the first and second terminals of selected string resistors to the first (
201
) and second (
202
) conductors, respectively. The interpolation DAC (
211
) includes an LSB subword logic circuit (
215
) adapted to produce successive switch actuation signals (
217
) in response to successive increments in the value of the LSB subword, a plurality of differential stages each including a

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