I've got some probes with removable cables, I'll TDR one when I get the
time. I'll have a go at open and shorted measurements, too
The sample was too long to get meaningful open and shorted measurements,
but the TDR showed some unexpected results.
On a 1.2 meter length of cable. transit time was 9.5 nanoseconds, giving
a velocity of 42.11% of c. That corresponds to a dielectric permittivity
of 5.64, which is too high for any flexible dielectric I know of. That
suggests that the inner conductor is a helix. Resistance is 186.66 ohms
per meter. Inductance calculates (from rho at the sending end, and
velocity), to be 1.07 uH per meter, and capacitance 58.6 pF per meter.
The following model corresponds quite closely with measured data:
..model scopecbl ltra (
+ len=1.2
+ R=186.666
+ L=1.07E-006
+ C=5.86E-011)
The following is a good approximation to what the TDR shows. Change the
time (X) axis to "time/2" to show one-way time.
Version 4
SHEET 1 880 680
WIRE -160 128 -320 128
WIRE -16 128 -64 128
WIRE -320 272 -320 208
WIRE -160 272 -160 160
WIRE -160 272 -320 272
WIRE -64 272 -64 160
WIRE -64 272 -160 272
WIRE -16 272 -16 160
WIRE -16 272 -64 272
WIRE 32 272 -16 272
WIRE 80 272 80 160
WIRE 80 272 32 272
FLAG 32 272 0
SYMBOL ltline 32 144 R0
SYMATTR InstName O1
SYMATTR Value scopecbl
SYMBOL voltage -320 112 R0
WINDOW 3 -159 -8 Left 2
WINDOW 123 24 132 Left 2
WINDOW 39 24 28 Left 2
SYMATTR Value PULSE(0 1 0 22p 22p 1u 2u 1)
SYMATTR SpiceLine Rser=50
SYMATTR InstName V1
SYMBOL tline -112 144 R0
SYMATTR InstName T1
SYMATTR Value Td=1n Z0=50
TEXT -312 384 Left 2 !.tran 0 100n 0 1p
TEXT -312 336 Left 2 !.opt plotwinsize=0
TEXT -40 336 Left 2 !.model scopecbl ltra (\n+ len=1.2\n+ R=186.666\n+ L=1.07E-006\n+ C=5.86E-011)
TEXT -312 360 Left 2 !.plot v(n001)
TEXT -176 72 Left 2 ;TDR Simulation