Option
|
Default Value
|
Description
|
w_element.enforce_causality
|
1
|
1=Ensure the input data is causal
(satisfies the Kramer-Kronig and Hilbert-transform relations)
0=No causality enforcement
|
w_element.enforce_passivity
|
0
|
0=No passivity enforcement
1=Enforce the passivity of the state-space model
during transient analysis of S-parameter element
2= Use a point-by-point method for enforcing passivity.
Use this option in cases with large numbers of ports (more than about
30).
6=Use a passivity by perturbation algorithm.
Setting enforce_passivity=2 automatically
sets mor=3, since this passivity enforcement algorithm requires
this model-order reduction strategy.
|
w_element.fdie
|
1e9
|
Frequency at which the capacitance
matrix is specified, for Hilbert causality correction
|
w_element.g_to_gnd
|
1e-12
|
Conductance between all terminal
nodes of all W-elements and ground
|
w_element.hspice_skin
|
0
|
1=turn on HSPICE skin effect model
(non-causal, ignores internal inductance)
|
w_element.ignore_losses
|
0
|
1=Generate lossless model (ignoring
R and G)
|
w_element.min_freq_count
|
100
|
Minimum number of frequencies required
in TABLE model. If fewer frequencies are present, the table will be
interpolated up to the specified minimum.
|
w_element.mor
|
0
|
0=No model order reduction (MOR)
1=MOR of entire matrix at once
2=MOR of rows of matrix individually, then final
MOR for the combination
3=MOR of rows of matrix individually, no final MOR
4=MOR of columns of matrix individually, then final
MOR for the combination
5=MOR of columns of matrix individually, no final
MOR
|
w_element.reltol
|
1e-2
|
Relative tolerance to apply to
currents and voltages during analysis
|
w_element.time_domain_w_model
|
0
|
1=create state-space system, even
in a frequency-domain analysis like LNA where one is not usually generated.
It won’t be passive unless s_element.enforce_passivity=1
|