The inductance as a function of frequency can be modeled by specifying the coefficients of a third- order polynomial (L0 + L1 x f + L2 x f2 + L3 x f3), with units of L0(nH),
For the waveguide example, the inductance of the offset short circuits is negligible. L0 through L3 are set equal to zero.
Fixed or sliding
If the standard type is specified to be a load or an arbitrary impedance, then it must be specified as fixed or sliding. Selection of “sliding” provides a
The load standard #4 in the
Terminal impedance
Terminal impedance is only specified for “arbitrary impedance” standards. This allows definition of only the real part of the terminating impedance in ohms. Selection as the standard type “short,” “open,” or “load” automatically assigns the termi- nal impedance to be 0, ∞ or 50 ohms respectively.
The
Offset delay
If the standard has electrical length (relative to the calibration plane), a standard is specified to have an offset delay. Offset delay is entered as the one- way travel time through an offset that can be obtained from the physical length using propaga- tion velocity of light in free space and the appro- priate permittivity constant. The effective propagation velocity equals √cεr . See Appendix B for a further description of physical offset lengths for sexed connector types.
Delay (seconds) = | √ | εr | |
|
| ||
c | |||
|
= precise measurement of offset length in meters εr = relative permittivity (= 1.000649 for coaxial
airline or
c = 2.997925 x 108 m/s
In coaxial transmission line, group delay is con- stant over frequency. In waveguide however, group velocity does vary with frequency due to disper- sion as a function of the
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