Home |
Search |
Today's Posts |
|
#1
![]() |
|||
|
|||
![]()
Hi,
I cannot come up with an answer. Let's say I have a coax cable with 83% velocity factor. I want to use its inner conductor (that is solid copper single conductor) so I remove the outer sheath and the braid. I am left with the inner conductor and what was the dielectric, now performing as an insulator around my wire. What is the resulting velocity factor? * 83%, as the original cable * 100%, copper's * something else? I have experienced that wire dipoles and verticals built with insulated electric wire have a final length shorter than the theoretical value. I "suspected" the PVC coating to vary the velocity factor. Am I wrong? Thank you in advance for your hints. Paolo IK1ZYW |
#2
![]() |
|||
|
|||
![]()
What you have left after the stripping process is just a wire with a
thick insulating jacket... The fact that it was part of a coaxial cable before the stripping has no more bearing on the answer than the fact that the copper was previously greenish ore nodules buried in the ground and the jacket was made from nasty smelling crude oil... So, forget all about 'coax', it has nothing to do with the question... If your new wire had a jacket of the usual thickness then the loss of velocity factor would be on the order of 3% compared to the usual 983/F or 300/F... Given that it is a thick jacket I would guess the VF to be down by 5%... So take what ever formula you are working with to determine antenna length and reduce that length by 5% for cutting your wire to resonance... denny / k8do |
#3
![]() |
|||
|
|||
![]()
PaoloC wrote:
I am left with the inner conductor and what was the dielectric, now performing as an insulator around my wire. What is the resulting velocity factor? * 83%, as the original cable * 100%, copper's * something else? Something else. EZNEC will even model it for you. The user can set the dielectric constant and thickness of the dielectric in the "wires" menu. For instance, 0.1" of polyethylene insulation on #14 copper wire lowers the resonant frequency of an 80m dipole by about 5%. -- 73, Cecil http://www.w5dxp.com |
#4
![]() |
|||
|
|||
![]()
The term "velocity factor" usually applies to a transmission line which
has two conductors. (I'll exclude the "G line" and variations from this discussion.) Velocity factor describes the speed of propagation of the differential field between the two conductors (including any fringing), and is equal to 1/sqrt(keff) where keff is the effective dielectric constant of the material in which the field is propagating. If some of the field is in air and some in another dielectric, the effective dielectric constant will be some value lower than that of the other dielectric. In a coaxial cable, the entire field is confined between the conductors -- inner conductor and shield -- so the effective dielectric constant is that of the insulating material. In the case of your coax, the insulating material is a combination of air and plastic, with an overall effective dielectric constant of 1/(0.83)^2 ~ 1.45. When the shield is in place, this is the effective dielectric constant for the field, and it determines the velocity factor. When you remove the shield and excite a transmission-line mode of propagation, the wire is one conductor of the line. The other is effectively the Earth, another half of a dipole antenna, and/or other nearby conductors. It should be apparent that the vast majority of the field between the conductors is now air. Consequently, the effective dielectric constant for the field is very nearly 1 -- that of air -- and the velocity of propagation of the transmission line mode is very nearly one. The actual value depends on the thickness and dielectric constant of of the wire and dielectric and the spacing to other other conductors. In practice, the in effective length between insulated and uninsulated wire in an antenna ends up being around 2 - 3% for typical insulating layers. EZNEC has the ability to include a thin insulating layer on a wire, so you can use it to find the difference in resonant frequency of, say, a dipole with and without the insulation and from that infer a "velocity factor" change caused by the insulation. The use of that term for propagation on a radiating wire is a bit outside the use generally accepted in the professional community. It seems to be a common use among amateurs, however. If you want to use that term in this context, a representative typical value would then be 97 - 98%. Roy Lewallen, W7EL PaoloC wrote: Hi, I cannot come up with an answer. Let's say I have a coax cable with 83% velocity factor. I want to use its inner conductor (that is solid copper single conductor) so I remove the outer sheath and the braid. I am left with the inner conductor and what was the dielectric, now performing as an insulator around my wire. What is the resulting velocity factor? * 83%, as the original cable * 100%, copper's * something else? I have experienced that wire dipoles and verticals built with insulated electric wire have a final length shorter than the theoretical value. I "suspected" the PVC coating to vary the velocity factor. Am I wrong? Thank you in advance for your hints. Paolo IK1ZYW |
#5
![]() |
|||
|
|||
![]()
Hmm, that is new to me Roy... So what is the professional term for the
velocity of a wave propagating along an unterminated antenna wire? As far as the G-string, I took great interest in their characteristic velocity in my younger days... denny |
#6
![]() |
|||
|
|||
![]()
Denny wrote:
Hmm, that is new to me Roy... So what is the professional term for the velocity of a wave propagating along an unterminated antenna wire? The velocity is simply the speed of light if the wire is uninsulated (except, of course, for traveling wave antennas like a Beverage, where transmission line type analysis and "velocity factor" are appropriate). Analysis of antennas made from insulated wire is rare, and perhaps "velocity factor" is used in that case. When using a transmission line analogy to explain antenna operation (more-or-less but not completely accurately), the model usually assumes speed of light propagation along the line, then a load at the end which effects the shortening of the resonant length. . . . Roy Lewallen, W7EL |
#7
![]() |
|||
|
|||
![]()
Thank you Roy, Denny and Cecil for your very useful answers.
I'll go ahead, peel off that coax, and work on a dual-quad for 70cm. Paolo IK1ZYW |
#8
![]() |
|||
|
|||
![]()
Roy,
That was an informative post and I want to say thanks for taking the time and effort to write your reply. Regards - Roger Roy Lewallen wrote: The term "velocity factor" usually applies to a transmission line which has two conductors. (I'll exclude the "G line" and variations from this discussion.) Velocity factor describes the speed of propagation of the differential field between the two conductors (including any fringing), and is equal to 1/sqrt(keff) where keff is the effective dielectric constant of the material in which the field is propagating. If some of the field is in air and some in another dielectric, the effective dielectric constant will be some value lower than that of the other dielectric. In a coaxial cable, the entire field is confined between the conductors -- inner conductor and shield -- so the effective dielectric constant is that of the insulating material. In the case of your coax, the insulating material is a combination of air and plastic, with an overall effective dielectric constant of 1/(0.83)^2 ~ 1.45. When the shield is in place, this is the effective dielectric constant for the field, and it determines the velocity factor. When you remove the shield and excite a transmission-line mode of propagation, the wire is one conductor of the line. The other is effectively the Earth, another half of a dipole antenna, and/or other nearby conductors. It should be apparent that the vast majority of the field between the conductors is now air. Consequently, the effective dielectric constant for the field is very nearly 1 -- that of air -- and the velocity of propagation of the transmission line mode is very nearly one. The actual value depends on the thickness and dielectric constant of of the wire and dielectric and the spacing to other other conductors. In practice, the in effective length between insulated and uninsulated wire in an antenna ends up being around 2 - 3% for typical insulating layers. EZNEC has the ability to include a thin insulating layer on a wire, so you can use it to find the difference in resonant frequency of, say, a dipole with and without the insulation and from that infer a "velocity factor" change caused by the insulation. The use of that term for propagation on a radiating wire is a bit outside the use generally accepted in the professional community. It seems to be a common use among amateurs, however. If you want to use that term in this context, a representative typical value would then be 97 - 98%. Roy Lewallen, W7EL PaoloC wrote: Hi, I cannot come up with an answer. Let's say I have a coax cable with 83% velocity factor. I want to use its inner conductor (that is solid copper single conductor) so I remove the outer sheath and the braid. I am left with the inner conductor and what was the dielectric, now performing as an insulator around my wire. What is the resulting velocity factor? * 83%, as the original cable * 100%, copper's * something else? I have experienced that wire dipoles and verticals built with insulated electric wire have a final length shorter than the theoretical value. I "suspected" the PVC coating to vary the velocity factor. Am I wrong? Thank you in advance for your hints. Paolo IK1ZYW |
#9
![]() |
|||
|
|||
![]()
Let's say I have a coax cable with 83% velocity factor. I want to use
its inner conductor (that is solid copper single conductor) so I remove the outer sheath and the braid. I am left with the inner conductor and what was the dielectric, now performing as an insulator around my wire. What is the resulting velocity factor? * 83%, as the original cable * 100%, copper's * something else? As others have already mentioned, you have a bit of wire with a plastic environmental sheath. You didn't mention the frequency, but for HF I have each close to trees. The calculated length is about 4% longer than the the actual length requred for resonance, even with more than 3 metres of nylon cord to support the ends. In other words, the velocity factor of a bit of wire in space is 1. Put it near something and that VF falls a bit. Stuff it in a metal tube and it will fall a LOT, maybe even approaching half (0.66). |
Reply |
Thread Tools | Search this Thread |
Display Modes | |
|
|
![]() |
||||
Thread | Forum | |||
The "TRICK" to TV 'type' Coax Cable [Shielded] SWL Loop Antennas {RHF} | Antenna | |||
The "TRICK" to TV 'type' Coax Cable [Shielded] SWL Loop Antennas {RHF} | Shortwave | |||
Measuring Velocity Factor w/ MFJ-259 | Equipment | |||
Measuring Velocity Factor w/ MFJ-259 | Homebrew | |||
Shielded Loop - Velocity Factor? | Antenna |