- #1
McKendrigo
- 26
- 0
Hi there,
Not sure if this is in the best section, but here goes...
I'm trying to establish how a formula from a paper I have read has been derived. The formula is:
[tex]n=\frac{1}{qV} \int_0^I{\tau} dI[/tex]
where n is the carrier density, q is the elementary charge, V is the volume of the semiconductor active area.
From another source (textbook) I have:
[itex]\frac{1}{\tau} = \frac{\partial R}{\partial n}[/itex]
where
[itex]R(n) = An + Bn^2 + Cn^3[/itex]
and also the injected current I is related to n as follows:
[itex]I = qVR(n)[/itex]
I have a complete mental block on how whether I can derive the first equation from the following three - any help would be appreciated!
Not sure if this is in the best section, but here goes...
I'm trying to establish how a formula from a paper I have read has been derived. The formula is:
[tex]n=\frac{1}{qV} \int_0^I{\tau} dI[/tex]
where n is the carrier density, q is the elementary charge, V is the volume of the semiconductor active area.
From another source (textbook) I have:
[itex]\frac{1}{\tau} = \frac{\partial R}{\partial n}[/itex]
where
[itex]R(n) = An + Bn^2 + Cn^3[/itex]
and also the injected current I is related to n as follows:
[itex]I = qVR(n)[/itex]
I have a complete mental block on how whether I can derive the first equation from the following three - any help would be appreciated!