Hello,
Any body knows what is the Noise figure of LTC6560 (with an APD with 4pF total input capacitance)?
Giora
LTC6560
Recommended for New Designs
The LTC6560 is a low-noise, transimpedance amplifier (TIA) with 220MHz bandwidth. The LTC6560’s low noise, high transimpedance and low power dissipation...
Datasheet
LTC6560 on Analog.com
Hello,
Any body knows what is the Noise figure of LTC6560 (with an APD with 4pF total input capacitance)?
Giora
Hi Giora,
You could calculate the LTC6560 Noise Figure if you knew your APD's noise current density. However, from looking at the literature, the APD noise calculation is complicated and involves many operating characteristics such as APD Gain or Multiplication factor (M), excess Noise Factor (F), etc. as outlined in this document link below:
The Noise Figure equation is:
NF = 10log [1+Na/Ni]
where Na is the LTC6560 input-referred noise current density, and Ni is the APD noise density.

Na (from graph above) @ 10MHz =~5pA/RtHz
Assuming your APD noise density at 10MHz is 2pA/RtHz (I've just made-up a number to illustrate the computation) -->
NF (LTC6560) = 10*log[1+5pA/RtHz / 2pA/RtHz ] = 5.4dB
Hope this helps answer your question.
Regards,
Hooman
Hooman,
Thanks for your answer.
Actually I have the noise density of the APD.
Giora
Hi Giora again,
That's great that you know your APD noise current density for your operating conditions.
Correction to my computation earlier: Both Na and Ni are Noise current power densities in A^2/Hz.
Here is the corrected computation of Noise Figure assuming the same conditions (Ni = (2pA/RtHz)^2 and Na = (5pA/RtHz)^2 both at 10MHz):
NF = 10log [1+Na/Ni] = 10*log [1 + (5pA/RtHz)^2 / (2pA/RtHz)^2 ] = 3.5dB (instead of 5.4dB I'd incorrectly shown earlier).
Regards,
Hooman
Hello Hooman'
Some thing do not add to me:
[1 + (5pA/RtHz)^2 / (2pA/RtHz)^2] = 1 + 25/4 = 6.25
10 log[6.25) = 7.958
you got 3.5.
Can you explain.
Sincerely,
Giora
Hi Giora,
I guess we both made mistakes in our arithmetic (you once, me twice)!
NF = 10log [1+Na/Ni] = 10*log [1 + (5pA/RtHz)^2 / (2pA/RtHz)^2 ] = 10*log(1+25/4) = 10*log(7.25) = 8.6dB
Check my work please.
Regards,
Hooman
Hi Hooman,
Now it is right.
Thanks.
Regards,
Giora