Asked by Anonymous
In the figure below the absorption coefficient as a function of the wavelength for several semiconductor materials is presented. Let's consider monochromatic light of photons with energy of Eph=1.55eV that incidents a film with thickness d. If we ignore possible reflection losses at the rear and front interfaces of the film, what thickness d (in μm) is required to achieve a light absorption of 90%?
UPDATE: Since it was very difficult to accurately read off the absorption coefficient values from the graph above, we have chosen to provide you with these values. The absorption coefficients for the different semiconductor materials at α(800nm) are:
αGaAs=2∗104cm−1
αInP=4∗104cm−1
αGe=6∗104cm−1
αSi=1∗103cm−1.
The thickness d (in μm) required to achieve a light absorption of 90% is:
1) For GaAs
2) For InP
3) For Ge
4) For Si
UPDATE: Since it was very difficult to accurately read off the absorption coefficient values from the graph above, we have chosen to provide you with these values. The absorption coefficients for the different semiconductor materials at α(800nm) are:
αGaAs=2∗104cm−1
αInP=4∗104cm−1
αGe=6∗104cm−1
αSi=1∗103cm−1.
The thickness d (in μm) required to achieve a light absorption of 90% is:
1) For GaAs
2) For InP
3) For Ge
4) For Si
Answers
Answered by
kv
I am also stuck at that question and can not solve it ... if you have the answer or at least some clue how can I solve it - please share!
Answered by
a
users . encs. concordia. ca/~mojtaba/ ELEC425- assignment4- solutions . pdf
edit the spaces
edit the spaces
Answered by
Anonymous
Can you please just give out the answers.. thanx!!
Answered by
Anonymous
please help in this q?
Answered by
insha
i am also stuck plz help
Answered by
Sason
1.1513
0.5756
0.383764
23.026
;)
0.5756
0.383764
23.026
;)
Answered by
I.G.
I think 1.51, not 1.15
Answered by
r k
1.1513
0.5756
0.383764
23.026
0.5756
0.383764
23.026
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