Home |
Search |
Today's Posts |
|
#1
![]() |
|||
|
|||
![]()
The input reactance of a shorted length of line is given by -
Inductive Xin = j * Zo * Tangent(Theta) where Theta is line length in degrees. For a 1/8-wavelength line Theta = 360/8 = 45 degrees, Tangent(45) = 1.0, and for Zo = 50 ohms the input inductive reactance is also 50 ohms. =========================== For an open circuit length of line - Capacitative Xin = -j * Zo / Tangent(Theta) So for open-circuit 1/8-wavelength line and Zo = 50 ohms, input reactance is a capacitative -j50 ohms. The resistive component of input impedance is very small because line loss is very small for 1/8 wavelength. ---- Reg, G4FGQ ===================================== "PDRUNEN" wrote in message ... Hello Group, If I have an RG-58 coax and it is shorted at the load end. At the electrical 1/8 wave lenght what would be the impedance seen at the other end? I understand that a shorted 1/4 wave length reflects an open, but was interested in what happens at the 1/8 wave frequency. Tnx de KJ4UO |
#2
![]() |
|||
|
|||
![]()
Reg, let me guess: you dug that Smith Chart out after all huh? he he he
Btw I had a Power Quality engineer that I was discussing ground line impedances with remind me that the same 1/4 wave phenomenon can happen in runs of ground and bonding too. The same radial or parallel or "web" of connections alleviates that risk with lightning grounding as it does with RF grounding. Jack "Reg Edwards" wrote in message ... The input reactance of a shorted length of line is given by - Inductive Xin = j * Zo * Tangent(Theta) where Theta is line length in degrees. For a 1/8-wavelength line Theta = 360/8 = 45 degrees, Tangent(45) = 1.0, and for Zo = 50 ohms the input inductive reactance is also 50 ohms. =========================== For an open circuit length of line - Capacitative Xin = -j * Zo / Tangent(Theta) So for open-circuit 1/8-wavelength line and Zo = 50 ohms, input reactance is a capacitative -j50 ohms. The resistive component of input impedance is very small because line loss is very small for 1/8 wavelength. ---- Reg, G4FGQ ===================================== "PDRUNEN" wrote in message ... Hello Group, If I have an RG-58 coax and it is shorted at the load end. At the electrical 1/8 wave lenght what would be the impedance seen at the other end? I understand that a shorted 1/4 wave length reflects an open, but was interested in what happens at the 1/8 wave frequency. Tnx de KJ4UO |
#3
![]() |
|||
|
|||
![]()
"Jack Painter"
snip Btw I had a Power Quality engineer that I was discussing ground line impedances with remind me that the same 1/4 wave phenomenon can happen in runs of ground and bonding too. The same radial or parallel or "web" of connections alleviates that risk with lightning grounding as it does with RF grounding. Jack Jack: Alleviates? NO! Reduces somewhat, maybe, and that is one of the most difficult things to get across to people with little theoretical knowledge. Even if it were the perfectly conducting sphere so loved in textbooks, impedance still exists, and the instantaneous voltage at point A will be different from point B. All you are doing is increasing the current carrying capability, so it is less likely to blow up due to a direct strike. Instantaneous voltage difference with respect to a remote reference can still rise to a gazillion volts, no matter how much copper you put in there, or how you configure it. -- Crazy George Remove N O and S P A M imbedded in return address |
#4
![]() |
|||
|
|||
![]()
"Crazy George" wrote in message
... "Jack Painter" snip Btw I had a Power Quality engineer that I was discussing ground line impedances with remind me that the same 1/4 wave phenomenon can happen in runs of ground and bonding too. The same radial or parallel or "web" of connections alleviates that risk with lightning grounding as it does with RF grounding. Jack Jack: Alleviates? NO! Reduces somewhat, maybe, and that is one of the most difficult things to get across to people with little theoretical knowledge. Even if it were the perfectly conducting sphere so loved in textbooks, impedance still exists, and the instantaneous voltage at point A will be different from point B. All you are doing is increasing the current carrying capability, so it is less likely to blow up due to a direct strike. Instantaneous voltage difference with respect to a remote reference can still rise to a gazillion volts, no matter how much copper you put in there, or how you configure it. George, thanks for your reply. But in Webster's Dictionary: Alliviate: To make less hard to bear; to reduce or decrease. That's exactly why I used that word. And, after all the absolutely invaluable help available from experts on this group, I still consulted a Professional for the specifics of my site requirements. And common bonding everything becomes more important than whatever impedance ground has between any two points in the entire system. A properly bonded and grounded system does not care what impedance or voltage is present on the system. Please don't make me define properly. ;-) 73's Jack. |
#5
![]() |
|||
|
|||
![]()
Years ago before they started burying all the phone drops and cabling the
overhead wires, I connected my BC-348 to the phone withe a 0.005 uF disc ceramic capacitor. It gave me a VERY long wire, probabaly miles of long wire. Worked quite well. I haven't tried it since. 73 de Jack, K9CUN |
#6
![]() |
|||
|
|||
![]()
KJ4UO wrote:
"If I have an RG-58 coax and it is shorted at the load end." At the electrical input, 1/8-wave back from the short, you have an inductive reactance equal to the numerical value of Zo. At 1/4-wave back from the short, you have added an open-circuit 1/8-wavelength of line to the first. This new line has a capacitive reactance equal to Zo. The combination of equal and opposite reactances makes a parallel resonant circuit equivalent which seems a very high impedance indeed. Best regards, Richard Harrison, KB5WZI |
Reply |
|
Thread Tools | Search this Thread |
Display Modes | |
|
|
![]() |
||||
Thread | Forum | |||
Folded monopole dilemma | Antenna | |||
Complex line Z0: A numerical example | Antenna | |||
A Subtle Detail of Reflection Coefficients (but important to know) | Antenna |