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Diodes II<br />

We need to draw diode characteristic curves, on the other<br />

hand, because they’re non-ohmic and hence, non-linear. So<br />

to see what current passes through the device with any particular<br />

voltage across it, it’s useful to see its characteristic<br />

curve. This is generally true of any semiconductor device, as<br />

we’ll see in later chapters.<br />

Maths<br />

Although diodes are non-ohmic, this doesn’t mean that their<br />

operation can’t be explained mathematically (just as Ohm’s<br />

law or, V = IR, say is a mathematical formula). Diodes, in fact,<br />

follow a relationship every bit as mathematical as Ohm’s law.<br />

The relationship is:<br />

where I is the current through the diode, I s<br />

is the saturation<br />

reverse current, q is the magnitude of an electron’s charge, k<br />

is Boltzmann’s constant, and T is the absolute temperature in<br />

degrees Kelvin. As q and k are both constant and at room temperature<br />

the absolute temperature is more or less constant,<br />

the part of the equation q/kT is also more or less constant at<br />

about 40 (work it out yourself if you want: q is 1.6 x 10 -19 C; k<br />

is 1.38 x 10 -23 JK -1 and room temperature, say, 17°C is 290 K.<br />

The equation is thus simplified to be approximately:<br />

149

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