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LOG102 数据表(PDF) 11 Page - Texas Instruments |
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LOG102 数据表(HTML) 11 Page - Texas Instruments |
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11 / 13 page ![]() www.ti.com LOG102 11 SBOS211A DEFINITION OF TERMS TRANSFER FUNCTION The ideal transfer function is: VOUT = 1V • logI1/I2 Figure 14 shows the graphical representation of the transfer over valid operating range for the LOG102. FIGURE 14. Transfer Function with Varying I2 and I1. ACCURACY Accuracy considerations for a log ratio amplifier are some- what more complicated than for other amplifiers. This is because the transfer function is nonlinear and has two inputs, each of which can vary over a wide dynamic range. The accuracy for any combination of inputs is determined from the total error specification. TOTAL ERROR The total error is the deviation (expressed in mV) of the actual output from the ideal output of VOUT = 1V • log(I1/I2). Thus, VOUT (ACTUAL) = VOUT (IDEAL) ± Total Error. It represents the sum of all the individual components of error normally associated with the log amp when operated in the current input mode. The worst-case error for any given ratio of I1/I2 is the largest of the two errors when I1 and I2 are considered separately; and is shown in Table I. Temperature can affect total error. ERRORS RTO AND RTI As with any transfer function, errors generated by the func- tion itself may be Referred-to-Output (RTO) or Referred-to- Input (RTI). In this respect, log amps have a unique property: Given some error voltage at the log amp’s output, that error corresponds to a constant percent of the input regardless of the actual input level. LOG CONFORMITY For the LOG102, log conformity is calculated the same as linearity and is plotted I1/I2 on a semi-log scale. In many applications, log conformity is the most important specifica- tion. This is true because bias current errors are negligible (1pA compared to input currents of 1nA and above) and the scale factor and offset errors may be trimmed to zero or removed by system calibration. This leaves log conformity as the major source of error. Log conformity is defined as the peak deviation from the best fit straight line of the VOUT versus log (I1/I2) curve. This is expressed as a percent of ideal full-scale output. Thus, the nonlinearity error expressed in volts over m decades is: VOUT (NONLIN) = 1V/dec • 2Nm V where N is the log conformity error, in percent. INDIVIDUAL ERROR COMPONENTS The ideal transfer function with current input is: VV I I OUT = ( ) • 1 1 2 log The actual transfer function with the major components of error is: VV K II II Nm V OUT B B OS OUT = ( ) ± ( ) ±± 11 2 1 1 2 2 ∆ log – – The individual component of error is: ∆K = gain accuracy (0.3%, typ), as specified in specification table. IB1 = bias current of A1 (5pA, typ) IB2 = bias current of A2 (5pA, typ) N = log conformity error (0.04%, 0.15%, typ) 0.04% for n = 5, 0.15% for n = 6 VOS OUT = output offset voltage (1mV, typ) n = number of decades over which N is specified: Example: what is the error when I1 = 1µA and I2 = 100nA VmV OUT =± ( ) ±± 10 003 10 5 10 10 5 10 2 0 0004 5 0 3 612 712 . log –• –• ()( . ) . –– –– I1 (maximum error)(1) 10nA 100nA 1 µA (30mV) (25mV) (20mV) 100nA (25mV) 30mV 25mV 25mV 1 µA (20mV) 30mV 25mV 20mV 10 µA (25mV) 30mV 25mV 25mV NOTE: (1) Maximum errors are in parenthesis. I2 (maximum error)(1) TABLE I. I1/I2 and Maximum Errors. (5) 3 2 1 0 –3 1 µA10µA 100µA 1mA 100nA 10nA V OUT = (1V) • LOG Dashed Line = Greater Supply Voltage Requirement I 1 I 2 I 2= 10nA I 2= 100nA I 2= 1nA I 2= 1µ A I 2= 100 µA I 2= 10 µA I 2= 1mA I 1 (5) (6) (7) (8) (9) |
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