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2011 EMC Directory & Design Guide - Interference Technology

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S c h o e m a n, Ja k o bu s<br />

shielding / cables & connectors<br />

Figure 7. Braided cable showing different weave parameters.<br />

Coupling of External Fields into Cables<br />

Transmission lines can be excited by electromagnetic fields<br />

where their effect is to induce currents and voltages on the<br />

line and in the load impedances at the ends. There are three<br />

approaches for describing the coupling of an external field<br />

to a line using transmission line theory: the Taylor approach<br />

[10], the Agrawal method [11] and the Rashidi method [12].<br />

Each of these coupling formulations gives the same response<br />

for the transmission line, although there are subtle differences<br />

in these techniques.<br />

In FEKO the coupling of external fields into cables is<br />

considered with the scattered voltage formulation described<br />

by Agrawal. The problem can be considered to be an electromagnetic<br />

scattering process in which the tangential<br />

incident electric field along the conductors can be viewed<br />

as distributed voltage sources exciting the transmission<br />

line (see Figure 6).<br />

Treatment of Cable Shields<br />

In transmission line theory, the conductors in a cable<br />

bundle can be grouped into outer and inner circuits, each<br />

of which is coupled with a mutual conductor called a shield.<br />

The outer and inner circuits are completely separated by<br />

this shield, except that they are connected by current- and<br />

voltage-controlled sources (there should be no other connection<br />

between outer and inner circuits). The shield coupling<br />

parameters defining these controlled sources are termed<br />

transfer impedance Z T<br />

and transfer admittance Y T<br />

, which<br />

may be formally defined as follows<br />

where I s<br />

, V s<br />

and I i<br />

, V i<br />

are the currents and voltages on the<br />

outer shield and inner conductor of the separate circuits.<br />

Both Z T<br />

and Y T<br />

are basically dependent on the geometric<br />

and physical properties of the conductor system and as such<br />

are valid for both solid and braided shields.<br />

For a solid tubular shield, the Schelkunoff model [13] is<br />

typically used<br />

interferencetechnology.com interference technology 83

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