The Short Dipole Antenna
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The short dipole antenna is the simplest of all antennas. It is simply an open-circuited
wire, fed at its center as shown
in Figure 1.
![]() Figure 1. Short dipole antenna of length L.
![]() If the antenna is oriented along the z-axis with the center of the dipole at z=0, then the current distribution on a thin, short dipole is given by:
![]() The current distribution is plotted in Figure 2. Note that this is the amplitude of the current distribution; it is oscillating in time sinusoidally at frequency f.
![]() Figure 2. Current distribution along a short dipole. The fields radiated from this antenna in the far field are given by:
![]() and
fields are nonzero. Further, these fields
are orthogonal and in-phase. Further, the fields are perpendicular to the
direction of propagation, which is always in the
direction (away from the antenna). Also, the ratio of the E-field to
the H-field is given by
(the characteristic impedance of free space).
This indicates that in the far-field region the fields are
propagating like a plane-wave. Second, the fields die off as 1/r, which indicates the power falls of as ![]()
Third, the fields are proportional to L, indicated a longer dipole will radiate more power. This is
true as long as increasing the length does not cause the short dipole assumption to become invalid.
Also, the fields are proportional to the current amplitude
The exponential term:
![]() describes the phase-variation of the wave versus distance. Note also that the fields are oscillating in time at a frequency f in addition to the above spatial variation.
Finally, the spatial variation of the fields as a function of direction from the antenna are given
by In the next section further properties of the short dipole will be discussed.
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