Samson Malaka wrote:
>
> What is really the Babinet Principle?
Consider a pair of complementary antennas, say a planar dipole and a
slot of identical size in a metal sheet.
Babinet's principle states that the product of the impedances of
complementary antennas is given by
Z1 * Z2 = n^2/4 ,
where Z1 is the impedance of the first antenna, Z2 is the impedance of
the second, and n is the intrinsic impedance of free space.
Babinet's principle is useful because it allows one to predict the
impedance of an antenna which may be difficult to analyze (e.g., a
slot) from knowledge of the impedance of an antenna which may be
easier to analyze (e.g., a planar dipole).
If the antenna and its complement are the same (some frequency-
independent spiral antennas fall into this category), then they are
referred to as self-complementary. In that case,
Z1 = Z2 = n/2 = 188.5 ohms.
-- Dave Michelson dmichelson_at_home.comReceived on Tue May 11 1999 - 15:46:18 EDT
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