参数资料
型号: MAX5270BEMH
厂商: MAXIM INTEGRATED PRODUCTS INC
元件分类: DAC
英文描述: Octal, 13-Bit Voltage-Output DAC with Parallel Interface
中文描述: PARALLEL, WORD INPUT LOADING, 22 us SETTLING TIME, 13-BIT DAC, PQFP44
封装: MQFP-44
文件页数: 10/13页
文件大小: 251K
代理商: MAX5270BEMH
M
Octal, 13-Bit Voltage-Output DAC
with Parallel Interface
10
______________________________________________________________________________________
Digital Inputs and Interface Logic
All digital inputs are compatible with both TTL and
CMOS logic. The MAX5270 interfaces with micro-
processors using a data bus at least 13 bits wide. The
interface is double buffered, allowing simultaneous
updating of all DACs. There are two latches for each
DAC (see
Functional Diagram
): an input latch that
receives data from the data bus, and a DAC latch that
receives data from the input latch. Address lines A0,
A1, and A2 select which DAC’s input latch receives
data from the data bus, as shown in Table 1. Both the
input latches and the DAC latches are transparent
when
CS
,
WR
, and
LD
are all low. Any change of
D0–D12 during this condition appears at the output
instantly. Transfer data from the input latches to the
DAC latches by asserting the asynchronous
LD
signal.
Each DAC’s analog output reflects the data held in its
DAC latch. All control inputs are level triggered. Table 2
is an interface truth table.
Input Write Cycle
Data can be latched or transferred directly to the DAC.
CS
and
WR
control the input latch, and
LD
transfers
information from the input latch to the DAC latch. The
input latch is transparent when
CS
and
WR
are low,
and the DAC latch is transparent when
LD
is low. The
address lines (A0, A1, A2) must be valid for the dura-
tion that
CS
and
WR
are low (Figure 2) to prevent data
from being inadvertently written to the wrong DAC.
Data is latched within the input latch when either
CS
or
WR
is high.
Loading the DACs
Taking
LD
high latches data into the DAC latches. If
LD
is brought low when
WR
and
CS
are low, the DAC
addressed by A0, A1, and A2 is directly controlled by
the data on D0–D12. This allows the maximum digital
update rate; however, it is sensitive to any glitches or
skew in the input data stream.
Asynchronous Clear
The MAX5270 has an asynchronous clear pin (
CLR
)
that, when asserted, sets all DAC outputs to the voltage
present on their respective DUTGND pins. Deassert
CLR
to return the DAC output to its previous voltage.
Note that
CLR
does not clear any of the internal digital
registers.
Applications Information
Multiplying Operation
The MAX5270 can be used for multiplying applications.
Its reference accepts both DC and AC signals. Since
the reference inputs are unipolar, multiplying operation
is limited to two quadrants. See the graphs in the
Typical Operating Characteristics
section for dynamic
performance of the DACs and output buffers.
Digital Code and
Analog Output Voltage
The MAX5270 uses offset binary coding. A 13-bit two’s
complement code is converted to a 13-bit offset binary
code by adding 2
12
= 4096.
Output Voltage Range
For typical operation, connect DUTGND to signal
ground, V
REF
+ to +4.096V, and V
REF
- to 0V. Table 3
shows the relationship between digital code and output
voltage.
The DAC digital code controls each leg of the 13-bit
R-2R ladder. A code of 0x0 connects all legs of the lad-
der to REF-, corresponding to a DAC output voltage
(V
DAC
) equal to REF-. A code of 0x1FFF connects all
legs of the ladder to REF+, corresponding to a V
DAC
approximately equal to REF+.
A2
FUNCTION
DAC A input latch
0
DAC C input latch
0
DAC B input latch
0
DAC D input latch
0
DAC H input latch
1
DAC E input latch
1
DAC G input latch
1
DAC F input latch
1
A1
1
0
1
1
0
0
1
0
A0
1
0
0
1
1
0
0
1
CLR
DAC register transparent
FUNCTION
X
Input register transparent
X
Input register latched
X
Input register latched
X
DAC register latched
X
Outputs of DACs set to volt-
age defined by the DAC
register, the references,
and the corresponding
DUTGND_ _
1
Outputs of DACs at
DUTGND_ _
0
LD
0
X
X
X
1
1
X
WR
X
0
1
X
X
X
X
Table 1. MAX5270 DAC Addressing
Table 2. Interface Truth Table
CS
X
0
X
1
X
X
X
X = Don’t care
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