hi sir
when i test analog differ signal 1channel with IIS 16bit,
DRE enable: the SNR=110db
DRE disable:SNR=108db
so,when DRE enable and disable,there is no high effect ???
-
How can I configure it to have a noticeable effect
This thread has been locked.
If you have a related question, please click the "Ask a related question" button in the top right corner. The newly created question will be automatically linked to this question.
hi sir
when i test analog differ signal 1channel with IIS 16bit,
DRE enable: the SNR=110db
DRE disable:SNR=108db
so,when DRE enable and disable,there is no high effect ???
How can I configure it to have a noticeable effect
and when i config with 32bit IIS normal,
DRE enable and disable,there have about 6db floatting
Hi,
I'm a bit confused by your measurements. The theoretical maximum SNR that can be achieved with 16-bit resolution is 98dB, and there will always be some noise energy so you should measure somewhat less than this in 16-bit mode.
The DRE works by taking advantage of the fact that the SNR of the front end PGA is better than the SNR of the ADC, so that the system performance is limited by the PGA noise rather than the ADC noise. Since the performance of the ADC though is inherently better than 98dB, using the DRE in 16-bit mode does nothing because the SNR is limited by your bit depth, not by the PGA or ADC noise. If you want high performance, you should use 24-bit or 32-bit formats. I hope this helps!
Best,
Zak
About the relationship between the output quantization SNR and the encoding bit N in the PCM system, the statement is correct.
A. The output quantization SNR increases linearly with the increase of N.
B. The output quantization SNR has an upper limit with the increase of N.
C. Under the condition of small SNR, the SNR of output quantization is independent of N.
D. When a single single-frequency sinusoidal signal is input, increasing N can improve the quantization signal-to-noise ratio.
Yes this equation describes the theoretical SNR of an ideal converter. To be a bit more precise, it is typically given as SNR (dB) = 6.02*N + 1.76
Best,
Zak