Iterations on Frequency vs LPA Boom Tilt
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Why? A solitary dipole has its lowest take-off angle when situated lambda/2 above ground. the advantage of this position is that the radiation pattern consists of only two lobes. As height-above-ground increases, a third lobe begins to develop, aimed straight up. Higher yet, and this third lobe will split flatten out, then split into two (for a total of four). At infinite hight, the lobes of a dipole will be many.

Beam antennas likewise exhibit this same property, but to a significantly lesser degree. And equally likewise, a beam antenna can enjoy increased gain via ground reflection. Said benefit is strongest (same as with a dipole) when situated lambda/2 above ground. A quandry, then, for wide-band antennas such as log-periodics, since lambda/2 varies throught their range. Tilting the boom will solve this dillema, but comes at a cost in gain (since the antenna is pointed ground-ward).

Plots below quantify the trade-off of so doing for an LPA whose boom measurs 16m. For a longer boom, loss-of-gain would be less, owing to a shallower tilt. With a shorter boom, the opposite would result.


Horizontal Boom

Level at Lambda/2 for longest element
above Sommerfeld-Norton ground

Effect Shown: Splitting and narrowing of main lobe into two as frequency is increaed.

LPA_0000_MHz_18.000.ant.svg  f = 18.0 MHz   13.06 dBi Azimuth Gain @ 23° Elevation,

LPA_0001_MHz_19.000.ant.svg  f = 19.0 MHz   13.06 dBi Azimuth Gain @ 22° Elevation,

LPA_0002_MHz_20.000.ant.svg  f = 20.0 MHz   12.9 dBi Azimuth Gain @ 21° Elevation,

LPA_0003_MHz_21.000.ant.svg  f = 21.0 MHz   13.19 dBi Azimuth Gain @ 20° Elevation,

LPA_0004_MHz_22.000.ant.svg  f = 22.0 MHz   13.45 dBi Azimuth Gain @ 19° Elevation,

LPA_0005_MHz_23.000.ant.svg  f = 23.0 MHz   13.49 dBi Azimuth Gain @ 19° Elevation,

LPA_0006_MHz_24.000.ant.svg  f = 24.0 MHz   13.28 dBi Azimuth Gain @ 18° Elevation,

LPA_0007_MHz_25.000.ant.svg  f = 25.0 MHz   13.41 dBi Azimuth Gain @ 17° Elevation,

LPA_0008_MHz_26.000.ant.svg  f = 26.0 MHz   13.66 dBi Azimuth Gain @ 17° Elevation,

LPA_0009_MHz_27.000.ant.svg  f = 27.0 MHz   13.84 dBi Azimuth Gain @ 16° Elevation,

LPA_0010_MHz_28.000.ant.svg  f = 28.0 MHz   13.72 dBi Azimuth Gain @ 16° Elevation,

LPA_0011_MHz_29.000.ant.svg  f = 29.0 MHz   13.41 dBi Azimuth Gain @ 15° Elevation,

LPA_0012_MHz_30.000.ant.svg  f = 30.0 MHz   13.34 dBi Azimuth Gain @ 15° Elevation,


Tilted Boom

Each element at own Lambda/2
above Sommerfeld-Norton ground

Effect Shown: Maintenance of single-lobe pattern accross whole frequency range.

LPA_0013_MHz_18.000.ant.svg  f = 18.0 MHz   11.5 dBi Azimuth Gain @ 27° Elevation,

LPA_0014_MHz_19.000.ant.svg  f = 19.0 MHz   11.37 dBi Azimuth Gain @ 27° Elevation,

LPA_0015_MHz_20.000.ant.svg  f = 20.0 MHz   11.12 dBi Azimuth Gain @ 27° Elevation,

LPA_0016_MHz_21.000.ant.svg  f = 21.0 MHz   11.31 dBi Azimuth Gain @ 26° Elevation,

LPA_0017_MHz_22.000.ant.svg  f = 22.0 MHz   11.41 dBi Azimuth Gain @ 26° Elevation,

LPA_0018_MHz_23.000.ant.svg  f = 23.0 MHz   11.33 dBi Azimuth Gain @ 27° Elevation,

LPA_0019_MHz_24.000.ant.svg  f = 24.0 MHz   11.11 dBi Azimuth Gain @ 27° Elevation,

LPA_0020_MHz_25.000.ant.svg  f = 25.0 MHz   11.26 dBi Azimuth Gain @ 26° Elevation,

LPA_0021_MHz_26.000.ant.svg  f = 26.0 MHz   11.41 dBi Azimuth Gain @ 26° Elevation,

LPA_0022_MHz_27.000.ant.svg  f = 27.0 MHz   11.45 dBi Azimuth Gain @ 26° Elevation,

LPA_0023_MHz_28.000.ant.svg  f = 28.0 MHz   11.33 dBi Azimuth Gain @ 26° Elevation,

LPA_0024_MHz_29.000.ant.svg  f = 29.0 MHz   11.14 dBi Azimuth Gain @ 27° Elevation,

LPA_0025_MHz_30.000.ant.svg  f = 30.0 MHz   11.15 dBi Azimuth Gain @ 27° Elevation,