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characterization, modeling, and design of esd protection circuits

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2.2. Transmission Line Pulsing 21<br />

(a)<br />

(b)<br />

Power Supply<br />

Ri =1MΩ<br />

+<br />

V in<br />

-<br />

+<br />

V in<br />

-<br />

R L =50Ω<br />

DUT<br />

V dev<br />

DUT<br />

S<br />

I dev<br />

Transmission Line<br />

Scope<br />

Probe<br />

Scope<br />

Probe<br />

I dev = (V in - V dev ) / R L<br />

t pulse = 2L/v<br />

R L =50Ω<br />

Fig. 2.5 (a) TLP schematic: a transmission line <strong>of</strong> length L is charged<br />

to voltage V in <strong>and</strong> then discharged through the device under<br />

test (DUT) when switch S closes. An oscilloscope voltage<br />

probe across the DUT monitors the circuit response. (b)<br />

Equivalent circuit <strong>of</strong> the TLP setup: the input is a square pulse<br />

<strong>of</strong> height V in <strong>and</strong> duration 2L/v, where v is the phase velocity<br />

<strong>of</strong> the line.<br />

supply pin grounded <strong>and</strong> other pins open. This method is much like the HBM in that a<br />

capacitor is charged <strong>and</strong> then discharged into a circuit. However, for TLP the capacitance<br />

is distributed, thus creating a simple square-wave input on the order <strong>of</strong> 100ns long with a<br />

rise time <strong>of</strong> about 2ns. The height <strong>of</strong> the pulse is Vin , the power-supply voltage, <strong>and</strong> the<br />

width <strong>of</strong> the pulse is 2L/v, where L is the length <strong>of</strong> the transmission line <strong>and</strong> v is the<br />

propagation (phase) velocity <strong>of</strong> the line. If the impedance <strong>of</strong> the circuit is constant, the<br />

transmission line delivers a constant current pulse. An oscilloscope probe measures the<br />

voltage across the device; the current may also be probed or may be calculated from the<br />

input <strong>and</strong> device voltages:<br />

L<br />

Idev =<br />

( Vin – Vdev) ⁄ RL . (2.1)

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