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In bottom graph, we can see the noise voltage at a gain 128 is around 20nV, along from 0.1 to 100k frequency range. But in upper table, we can see the noise voltage is 420 Vpp at f=0.01Hz to 10Hz..
I don't know how I anlayze this matter.... please help me.
Hello Sung ho Cho,
You are looking at the same noise performance of the PGA280, but presented in two different ways.
The line in the table which you've highlighted shows the integrated input voltage noise over a fixed frequency range (0.1Hz to 10Hz), in units of nVpp.
In the plot at the bottom, we show the input voltage noise spectral density over frequency, in units of μV/(√Hz). In order to convert voltage noise spectral density to the integrated peak-to-peak noise voltage, you must square the voltage spectral density to convert to power spectral density, integrate over a specific frequency range, take the square root, and finally multiply by 6.
Let's do this below, starting with the G=128 broadband noise value of 22nV/(√Hz).
As you can see, the math works out properly. For more information on noise analysis, see this presentation by Art Kay: ftp://ftp.ti.com/pub/linear_apps/noise_article_series/article9-noise2-oct-2006.pdf
Best regards,
Ian Williams
Linear Applications Engineer
Precision Analog - Op Amps
First of all, I'm really appreciate your reply.
I have another question... Why does datasheet pick specific frequecy region(0.01Hz to 10Hz)?Is there special reason for those frequency region?And if I put the voltage source(1Hz) into the pga280 input, which noise value is applied, 420nVpp or 22nV/(√Hz)? Regards...The region of 0.1Hz to 10Hz noise is a fairly industry-standard representation of low-frequency noise. For example, 0.1Hz corresponds to 10 seconds, so that plot shows what kind of noise to expect over a 10-second time interval - as long as you filter out the noise content above 10Hz. Going all the way down to 0Hz is not practical, since 0Hz corresponds to infinite time.
If you apply a 1Hz signal, you will see a noise value that corresponds to the PGA gain you have selected and the frequency range allowed by whatever filter is present on your circuit. To predict this, you can look at the broadband noise values given in the noise spectral density plot and follow the same steps in my last message to convert to peak-to-peak noise.
Best regards,
Ian Williams