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Beam Slewing for Broadside ArraysAuthor: Edmund A. Laport
The horizontal pattern for a slewed unidirectional beam from a horizontal array of four half-wave spaced elements follows the relation
The appearance of the constant phase-difference angle φ in the last cosine factor of this equation accounts for the tilting, or slewing.
It can be seen from this factor that its maximum will always be to one side or the other of the normal to the array when φ is other than zero. It is also evident that a null is going to appear on the off side of a slewed beam, which, when φ becomes sufficiently large, causes a split in the pattern. It is this split that sets a practical limit to effective slewing, both from loss of gain on the main beam and the growth of the secondary beam to objectionaable size. The most effective form of beam slewing is to introduce an equal phase difference in the current of each dipole in succession. The more uniformly the phase difference is distributed across the array, the greater is the slewing angle before the beam splits. Fig. 3.47 exemplifies two values of beam slewing for an array of four dipoles in line.
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