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HFSS15: Regular Uniform Arrays
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Let us define a uniform array as an array with unity amplitude weights for all elements, i.e., An = 1 for all n. For the case in which a uniform array is scanned to direction , the array factor (eq. 2) becomes
|
| (6) |
For a "regular" uniform array with element spacing defined by lattice vectors u and v, the element position vectors rn may be written in the doubly-indexed form
with m = 1, 2, ..., Nu and n = 1, 2, ...., Nv. The total number of elements in the array is given by
N = NuNv.
The array factor (eq. 6) for the Nu x Nv array becomes
|
| (8) |
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