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AD3552R Datasheet(PDF) 27 Page - Analog Devices |
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AD3552R Datasheet(HTML) 27 Page - Analog Devices |
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27 / 66 page ![]() Data Sheet AD3542R THEORY OF OPERATION analog.com Rev. C | 27 of 66 PRODUCT DESCRIPTION The AD3542R is a dual channel, 16 MUPS voltage output DAC with programmable output ranges and a 2.5 V internal reference. This device is available in 16-bit and 12-bit resolutions. The AD3542R-16 has two update modes. ► Fast mode: data written in this mode is 16 bits long, resulting in a single-channel update rate of 16 MUPS. The DNL specification is valid for the reduced temperature range defined in Table 2. The data for this mode is written in the registers ending in _16B. ► Precision mode: data written in this mode is 24 bits long, re- sulting in a single-channel update rate of 11 MUPS. The DNL specification is guaranteed over the full operating temperature range. The data for this mode is written in the registers ending in _24B. The AD3542R-12 supports fast mode only. The _24B registers are not accessible. 12-bit data must be written to the_16B registers, leaving the four LSBs set to 0. The AD3542R offers a versatile SPI interface capable of operating in classic and dual SPI modes with single or double data rate. The AD3542R features multiple error checkers, both in the analog and digital domains to guarantee a safe operation. DAC ARCHITECTURE The AD3542R uses a current steering DAC architecture with a VREF voltage of 2.5 V. The DAC current is converted to voltage by means of an internal TIA. Figure 79 shows the internal block diagram. RFB4_x RFB2_x RFB1_x VOUTx Figure 79. DAC Channel Architecture Block Diagram The TIA feedback loop is closed by hardwiring the VOUTx pin to any of the available RFBx_y pins. The RFBx_y value sets the maximum voltage span that can be achieved. The RFBx_y pin used for each voltage range is specified in the Output Voltage Spans section. OUTPUT VOLTAGE SPANS The AD3542R offers five voltage spans that are selected using the CH0_CH1_OUTPUT_RANGE register. The selected span must be in accordance with the feedback resistor being used, as shown in Table 8. Setting a voltage span that is not achievable with the current RFBx_y resistor results in an incorrect voltage value. The supply levels on PVDD and PVSS must also be adjusted to guarantee enough headroom and footroom for each range. There is approximately a 3% overrange equally split on each end of the span to ensure that the nominal range is covered in any condition. Table 8. Output Span Ranges and Corresponding Feedback Resistor RFBx_y CH0_CH1_OUTPUT_RANG E Output Span (V) VZS (V) VFS (V) RFB1_y 0x000 0 to 2.5 −0.197 2.701 0x001 0 to 5 −0.077 5.077 RFB2_y 0x010 0 to 10 −0.162 10.164 0x011 −5 to +5 −5.164 5.162 0x100 −2.5 to +7.5 −2.663 7.663 TRANSFER FUNCTION The conversion of the digital code to the DAC output current follows a linear relation with the code in plain binary. The ideal output voltage is given by the following equation: VOUT= VFS−VZS × D216+VZS where: D is the decimal equivalent of the binary code that is loaded in the DAC register. For the AD3542R-12, D is still a 16-bit number where the lower four bits are 0, that is, the 12-bit code multiplied by 16. VZS and VFS are according to the values given in the Output Voltage Spans section. INTERNAL TIA The internal TIA is capable of operating at 20 mV from the supply rails, PVDD and PVSS. The supplies of the internal TIA must be adapted to accommodate the desired output range while observing the minimum headroom, footroom, and maximum supply voltage. TIA POWER CONSUMPTION The static power consumption of the internal TIA depends on the output voltage, the feedback resistor, and the load resistance. The following formulas approximate the current drawn by a single amplifier on PVDD and PVSS as a function of these parameters, as long as the amplifier is not in saturation. Current values in mA are: IPVDD=0.65+max0, VOUT−2.5RFB+VOUTRL IPVSS=−0.65+min0, VOUT−2.5RFB+VOUTRL where: VOUT is the output voltage in volts. RFB is the value of the feedback resistor in kΩ. RL is the load resistance in kΩ. The first term of the equations is the quiescent current of an individual amplifier. Amplifiers are active at power up and can be |
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