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07-25-1994 Council Packet
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07-25-1994 Council Packet
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1 <br />{toraiMfi Nfw). <br />CM« lh« rttultant fi#W strtngth is equal to the sum of <br />the tvw components. At other vertical angles the two <br />waves may be completely out of phase at some distant <br />point—that is. the fields are maximum at the same <br />instant but the phase directions are opposite. The <br />resultant field strength m this case is the difference <br />between the two. At still other angles the resultant field <br />will have imermedlate values. Thus, the effect of the <br />ground is to increase the intensity of radiation at some <br />vertical angles and to decrease it at others. The elevation <br />angles at which the maxima and minima occur depend <br />primarily on the antenna height above ground (The <br />eiecirical characteristics of the ground have some slight <br />affect.) <br />If the earth is considered to be a perfect reflector, <br />straightforward tngonometnc calculations can be made <br />to determine the relative amount of radiation intensity <br />at any vertical angle for any dipole height. Graphs from <br />such calculatioos may be plotted as circular or polar <br />diagrams, called radiation patterns. Fig 4 shows the <br />vertical radiation pattern for a dipole antenna positioned <br />one^ wavelength above the ground, viewed from one <br />end. and Fig 5 for a height of one wavelength. The <br />radiation from the dipole if in free space is shown by the <br />broken lines, and appear as semncircles <br />In the plots of Figs 4 and 5. the radiation angle <br />Table 2—Electrical Heights For Amateur Bends <br />below 30 MHa <br />Frequency <br />1.8 MHz <br />35 <br />7.0 <br />101 <br />140 <br />18.1 <br />21.0 <br />24.1 <br />28.3 <br />35 bet <br />phytKl <br />tmgM <br />0 06 wavelength <br />012 <br />025 <br />0.36 <br />050 <br />0.64 <br />0.75 <br />0.89 <br />1 00 <br />70 feef <br />physical <br />height <br />0 13 wavelength <br />025 <br />050 <br />072 <br />1 00 <br />1 29 <br />1 49 <br />1.77 <br />1.99 <br />above the horizon is represented m the same tashion <br />mat angles are measured on a protractor. The concentric <br />aretes are calibrated to represent ratios of field <br />strengms. referenced to the strength represented by the <br />outer circle. The circles are calibrated in decibels. <br />Diminishing strengths are plotled toward the center. <br />Antenna heights are usually discussed in terms of <br />wavelengths. The reason for this is that the length of a <br />radio wave is inversely proportional to Its frequency. <br />There'ore a fixed physical height will represent different <br />electrical heights at different radio frequencies. For <br />example, a height of 70 feet represents one wavelength <br />at a frequency of 14 MHz. But the same 70-foot height <br />represents only ^/z wavelength ter a frequency of 7 MHz. <br />Foi physical antenna heights of 35 and 70 feet. Table <br />2 shows the electrical heights In wavelengths for all the <br />amateur bands below 30 MHz. <br />The lobes and nulls of the pattern of Figs 4 and 5 <br />illustrate what was described earlier, that the effect of <br />the earth beneath the antenna is to increeae the intensity <br />of radiation at some vertical angles and to d^rease it <br />at othart. At a haiQht of Mi wavalanfllh (Fiq 4), tha <br />radiated energy is strongest at a radiation angle of 30*. <br />sn angle which was determined earlier to provide a <br />maximum effective communications distance of about <br />■yean miles under the conditions assumed. The pattern <br />of Fig 4 represents the radiation from a dipole ter 14 MHz <br />at a height of 35 feet. <br />As the horizontal antenna is raised to even greater <br />heights, additional lobes are termed, and those that exist <br />move closer to the horizon. But yet the maximum <br />amplitude of the existing lobes is not diminished. As <br />may be seen from Fig 5. ter an antenna height of <br />wavelengm. the energy in the lower lobes is strongest <br />at 15* And Table l indicates that the optimum <br />propagation distance per hop for 15* is 1200 <br />Under the very same conditions as before, 5*hop <br />propagation, one may see that the <br />optimum communication no*' is 5 * 1200 or 5000 miles. <br />The pattern of Fig 5 represents a i4-MHz * <br />height of 70 feet. Thus, ter the conditions assumed, the <br />optimum communications distance has been extend^ <br />fr^ 3250 miles to 6000 miles, merely by raising the
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