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SA5212A 데이터 시트보기 (PDF) - Philips Electronics

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SA5212A
Philips
Philips Electronics Philips
SA5212A Datasheet PDF : 20 Pages
First Prev 11 12 13 14 15 16 17 18 19 20
Philips Semiconductors
Transimpedance amplifier (140MHz)
Product specification
SA5212A
VCC1
R1
R3
R12
VCC2
R13
INPUT
Q2
Q4
Q1
Q3
+
PHOTODIODE
R2
GND1
Q15
R14
R7
R5
R4
Q16
R15
VB2
Q11
Q12
OUT–
+
OUT+
GND2
SD00328
Figure 11. Transimpedance Amplifier
R1
IC1
INPUT
IB
IIN
Q1
VIN
IF
VCC
R3
Q2
R2
Q3
VEQ3
RF
R4
SD00329
Figure 12. Shunt-Series Input Stage
DYNAMIC RANGE
The electrical dynamic range can be defined as the ratio of
maximum input current to the peak noise current:
Electrical dynamic range, DE, in a 200MHz bandwidth assuming
IINMAX = 120µA and a wideband noise of IEQ=52nARMS for an
external source capacitance of CS = 1pF.
DE
+
(Max.
(Peak
input current)
noise current)
DE(dB)
+
20
log
(120
(Ǹ2
@ 10*6)
52nA)
DE(dB)
+
(120mA)
20 log (73nA)
+ 64dB
In order to calculate the optical dynamic range the incident optical
power must be considered.
For a given wavelength λ;
Energy of one Photon = hc watt sec (Joule)
l
Where h=Planck’s Constant = 6.6 × 10-34 Joule sec.
c = speed of light = 3 × 108 m/sec
c / λ = optical frequency
No. of incident photons/sec= where P=optical incident power
P
No. of incident photons/sec = hc
l
where P = optical incident power
P
No. of generated electrons/sec =
h
@
hc
l
where η = quantum efficiency
+
no.
of
generated electron hole
no. of incident photons
paris
P
NI
+
h
@
hc
l
@
e
Amps
(Coulombsńsec.)
where e = electron charge = 1.6 × 10-19 Coulombs
h@e
Responsivity R = hc Amp/watt
l
I + P@R
Assuming a data rate of 400 Mbaud (Bandwidth, B=200MHz), the
noise parameter Z may be calculated as:1
ǒ Ǔ Z
+
IEQ
qB
+
(1.6
@
52 @ 10*9
10*19)(200
@
106)
+
1625
Amp
Amp
where Z is the ratio of RMS noise output to the peak response to a
single hole-electron pair. Assuming 100% photodetector quantum
efficiency, half mark/half space digital transmission, 850nm
lightwave and using Gaussian approximation, the minimum required
optical power to achieve 10-9 BER is:
PavMIN +
12
hc
l
B
Z
+
12
(2.3 @ 10*19)
200 @ 106 1625 + 897nW + * 30.5dBm,
where h is Planck’s Constant, c is the speed of light, λ is the
wavelength. The minimum input current to the SA5212A, at this
input power is:
IavMIN
+
qPavMIN
l
hc
+
897 @ 10*9 @ 1.6 @ 10*19
2.3 @ 10*19
= 624nA
1998 Oct 07
12

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