Electron Devices: Diode Analysis & Low Level Injection

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Diode analysis relies on the depletion approximation, which assumes an abrupt end to the depletion region rather than a logarithmic decay, and requires boundary values at the edge of the space-charged region to solve differential equations from Poisson's equation. Low-level injection refers to the condition where the injected minority carriers significantly exceed the current concentration, while majority carriers remain at lower levels compared to their existing concentration. This assumption simplifies the differential equations involved, making analysis more manageable. Understanding these concepts is crucial for effectively analyzing semiconductor devices. The discussion highlights foundational principles in semiconductor electronics relevant to diode behavior.
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hello guys, i was looking over the book and 2 things made me confuse;
1st one is wht are the conditions for diode analysis. and why:?
2nd what is low level injection.. what do we need it for.

thnx
 
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Hmm, it's been some time since I did my semiconductor electronics class, but I'll give it a shot here:

In the electrostatic diode analysis you make the depletion approximation assumption, you assume that the depletion region ends abruptly instead of decaying at a logarithmic scale. You also have to input the boundary values at the edge of the space-charged region (SCR) to solve for the unknown constants of solving the various DE's starting from Poisson's equation. Once you do all that, you get an equation relating the width of the depletion region to the doping concentration on either side of the depleted pn-junction.

Low-level injection is the assumption that the amount of minority carriers injected into the device is >>> (much greater) than the current concentration level, but the amount of majority carriers is much smaller than the existing concentration of majority carriers. The concept of majority and minority carriers assumes of course, that you are dealing with a doped semiconductor. There are a couple of other assumptions made, which I can't quite recall at the moment. But the primary reason why the low-level injection assumption is made is to simplify the resulting DE to that of a single variable. Otherwise it becomes much more complicated.
 
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