Home |
Search |
Today's Posts |
|
#1
|
|||
|
|||
The impedance looking into the feedpoint of an infinite dipole is
TWICE Zo. Zo + Zo = 2*Zo. The formula for Zo doesn't seem right. When the circumference of the antenna rod is one wavelength, Zo = 0. And when the circumference is greater than one wavelength, Zo becomes negative. For an 18 gauge wire, at a frequency of 183 GHz, something funny happens. ---- Reg. |
#2
|
|||
|
|||
Reg, G4FGQ wrote:
"When the circumference of the antenna rod is one wavelength, Zo = 0." Bailey adrees with Reg. I was remiss in not quoting Bailey`s caveat. The formula does not hold for circumferences greater than one-quarter wavelength. Bailey notes that uniform cross section conductors don`t have ubiform impedances throughout their lengths. Zo is inversely proportional to capacitance per unit length. Zo is lower at the antenna feedpoint than at its conductors` middles. At the tips or open ends of antennas, Zo is low. This is explained by the concentration of electric force lines at the open end. Variation of Zo along an antenna need not deter one from finding a workable average of surge impedance. Bailey has determined this to be: 276 log 1/P, where P=circumference of the conductor in wavelength, for circumferences of less than 1/4-wavelength. For practical lengths of center-fed dipoles, the feedpoint impedance is determined by combination of incident and reflected waves. Bailey has worked out these for resonant lengths between 1/2 and 5 wavelengths. I posted these long ago. But, for infinite length, Zo must prevail, as no reflection will ever return. Best regards, Richard Harrison, KB5WZI |
#3
|
|||
|
|||
"Richard Harrison" wrote in message ... Reg, G4FGQ wrote: "When the circumference of the antenna rod is one wavelength, Zo = 0." Bailey adrees with Reg. I was remiss in not quoting Bailey`s caveat. The formula does not hold for circumferences greater than one-quarter wavelength. Bailey notes that uniform cross section conductors don`t have ubiform impedances throughout their lengths. Zo is inversely proportional to capacitance per unit length. Zo is lower at the antenna feedpoint than at its conductors` middles. At the tips or open ends of antennas, Zo is low. This is explained by the concentration of electric force lines at the open end. Variation of Zo along an antenna need not deter one from finding a workable average of surge impedance. Bailey has determined this to be: 276 log 1/P, where P=circumference of the conductor in wavelength, for circumferences of less than 1/4-wavelength. For practical lengths of center-fed dipoles, the feedpoint impedance is determined by combination of incident and reflected waves. Bailey has worked out these for resonant lengths between 1/2 and 5 wavelengths. I posted these long ago. But, for infinite length, Zo must prevail, as no reflection will ever return. Best regards, Richard Harrison, KB5WZI ===================================== Bailey, who I assume is a product of our universities, made a wild guess and then worked backwards towards a sensible question. ;o) ---- Reg. |
Reply |
Thread Tools | Search this Thread |
Display Modes | |
|
|
Similar Threads | ||||
Thread | Forum | |||
Putting a Ferrite Rod at the Far-End of a Random Wire Antenna ? | Antenna | |||
Putting a Ferrite Rod at the Far-End of a Random Wire Antenna ? | Shortwave | |||
My new antenna ... | Shortwave | |||
DDS 50 ohms buffer ? | Homebrew | |||
50 Ohms "Real Resistive" impedance a Misnomer? | Antenna |