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With reference to Vasiliy's answer on this question Why can't two series-connected diodes act as a BJT?

"excess electrons from the P side of the forward biased diode can not be swept to the P side of the reverse biased diode through the metal wire in "BJT like diode configuration". Instead, they are swept to the power supply providing a voltage bias to the common terminal of the diodes."

Can someone please explain Why this would happen ?

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    \$\begingroup\$ Electrons can only be swept into the collector of an NPN if those electrons are sourced directly from P type material - the electrons come from the emitter (of course) but if those electrons enter metal (as in the case of two back to back diodes) they will recombine with holes in the metal and not enter the P material that forms the reverse biased diode of collector and base. I'm paraphrasing as best as I can Vasiliy's answer. \$\endgroup\$ – Andy aka Nov 28 '13 at 23:39
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I intentionally didn't want to get into this level of details in the referenced question because this would further complicate the answer (which had already been quite complicated), therefore I'm glad you decided to ask a new question and not just post it as a comment.

Let us again restrict the discussion to the following configuration:

enter image description here

Indeed, this seems a bit strange: why can carriers be swept (diffuse) across a monolithic \$p\$ base in a NPN structure, but can't be transported between two adjacent \$p\$ sides of diodes via a metal wire? Why does metal cause such a difference?

Metal-semiconductor contact

The answer is rooted in the nature of metal-semiconductor contacts. Such contacts possess a rectifying behavior, which is very similar to the behavior of PN diodes. In fact, if you connect a metal to \$p\$ type semiconductor - the metal behaves like a very heavily doped \$n\$ type. You could call the resulting diode a \$N^{+++}P\$ diode, but they are more widely known as Schottky diodes.

enter image description here

However, if each contact is equivalent to a Schottky diode, then why don't we take these diodes into account when analyzing even a standalone PN diode? This diode has two contacts, therefore it should be represented as a PN diode sandwiched between two Schottky diodes, right? Well, if this was the case then semiconductors would never get the importance they have today.

Recall that the distribution of width of the depletion region in a regular PN diode is governed by the relative doping levels of the \$p\$ and \$n\$ regions - the depletion region extends mostly into the lighter doped side. A metal-semiconductor junction is the extreme case of a PN junction - the depletion region is present on the semiconductor side only, and the more heavily the semiconductor is doped the narrower this depletion region:

$$W_{dep} \propto \frac{1}{\sqrt {N}} $$

When the width of depletion region becomes very small, a quantum-mechanical effect called tunneling appears. In a very simplified manner, you can think of charge carriers as being capable of "passing right trough the wall" - they can disappear at one side of the junction and reappear at the other side. This effect allows charge carriers to overcome the rectification restriction imposed by a metal-semiconductor junction - they may now be swept in any direction across the junction. Since the rate at which carriers tunnel across the junction may be shown to have linear dependence on applied bias - these tunneling contacts are known as Schottky Ohmic contacts, or simply Ohmic contacts.

This is not directly related to your question, but it may come helpful to remember that these are the ohmic contacts which are used to connect the semiconductors which make up a device with the metal of the interconnections and leads (unless you are explicitly interested in achieving rectification). Therefore, the usual PN diode is composed by more than just two semiconductors regions:

enter image description here

The purpose of the additional region (\$p^+\$ for \$pn^+\$ diode; \$n^+\$ for \$p^+n\$ diode) is to allow the formation of an ohmic contact between a lightly doped side and a metal.

So, why not?

Up until now this was an introduction. Now you understand why did I skip this explanation in the original answer, right? :)

Now we have enough background to address the question: why can carriers be swept across the \$p\$ type Base, but not across the metal?

The difference here is that in NPN structures the carriers diffuse - they move as a result of concentration gradients. There is no need of any electrical field which will cause the carriers to drift towards CB junction. In fact, this diffusive motion is kind of "against the field" because the positive bias connected to the Base electrode "tend to attract" the electrons.

In two back-to-back diodes configuration, the electrons are capable of tunneling from the bottom diode into the metal wiring (due to \$V_{BE}\$), but there is no electrical field which will cause them to tunnel from the metal wire into the top diode. Why there is no electrical field? Because no matter what the voltage is across the reverse biased PN diode, it is dropped over the internal depletion region (which expands in order to "accommodate" this excess voltage). Therefore, no voltage drop across the contact of the top diode, and all the electrons which tunnel into the wire are swept to the power source (neglecting the leakage current of top diode).

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  • \$\begingroup\$ Thanks a lot. I learnt a great deal from both your answers. I have few questions, one that for quantum tunnelling to take place in appreciable amount you need a field to push electron to some extent ? And secondly to say $V_{CB}$ is consumed by reverse bias, I think you mean to say field due to $V_{CB}$ will be 0 in only the depletion region of the top diode and not in other region that is the p region will have Electric Field. However there will be no field in the connecting wire as there is no resistance, so no one will be able to tunnel the electron in the p region.Is this what you mean ? \$\endgroup\$ – Isomorphic Nov 29 '13 at 14:38
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    \$\begingroup\$ @Iota 1) Basically yes - you need a field in order to "steer" tunneling from equilibrium. The "resistance" of this effect to the applied field is called (by analogy) Contact Resistance - \$R_C\$. 2) What I meant to say is that no matter what the voltage across the top diode is - it is dropped over depletion region (which expands under reverse bias). Therefore, even if \$V_{CB}\$ is, say, 5V, the voltage drop across the contact is negligible, resulting in no tunneling (the more precise term is that the contact is in thermal equilibrium) \$\endgroup\$ – Vasiliy Nov 29 '13 at 15:42
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    \$\begingroup\$ This answer was initially confusing but now I see that this is probably the best way to precisely explain the difference between 2 PN junctions and a NPN junction. Great answer \$\endgroup\$ – HL-SDK Nov 29 '13 at 15:52
  • \$\begingroup\$ @Iota, thanks for the warm words. Regarding the book: are you asking about electronics in general, or something specifically related to semiconductors? \$\endgroup\$ – Vasiliy Nov 29 '13 at 21:14
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    \$\begingroup\$ @Iota, this is my list: basic electronics - Sedra&Smith; advanced electronics - SEEKrets (online book); basic solid state - Omar; semiconductors physics - S.M.Sze. I can't say that these are the best (because I haven't read too much others), but I find them particularly well written. \$\endgroup\$ – Vasiliy Nov 30 '13 at 12:08
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A BJT is a N-P-N device taking advantage of the PN Junction that is key here. it isn't the fact that a piece of P-type and N-type are next door to each other, they are soo close (ie at atomic level) that there is migration at the Junction

A Diode as a P-N junction very, very quickly becomes P-dep-N as charge migrates. It is this depletion region that is responsible for producing the required voltage drop of about 0.6V. Reverse bias a diode and this depletion region grows UNTIL too much voltage has been applied and the entire device breaks down.

Now take a BJT: N-P-N. This VERY quickly becomes N-dep-P-dep-N which is again where the 0.6Vbe requirement comes from.
If you inject charge into the P-doped base, these minority carriers are swept up into the depletion region and fwd bias the B-E (which is akin to a diode), but in doing this the other P-E junction (C-B) is equally influenced.

Now if you take two diodes, two PN diodes and place them on a PCB what you get is:

--trace--N-dep-P---trace---P-dep-N--trace You are not producing a required P-N junction between the two attempts to produce a base. There is no miniority charge mobility.

Now shrink it down, get them closer and closer and closer, at substrate level and at some point you will start to have some form of charge migration occurring BUT the geometries are such that you are making an extremely poor doped N-P-N

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    \$\begingroup\$ Did you read the question OP referred to at all? The whole point there is to break this myth which you paraphrase in your answer. \$\endgroup\$ – Vasiliy Nov 29 '13 at 8:26

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