There are occasions when one is interested in the "steady-state"
behaviour of a circuit with periodic inputs
and not so much in how it got
there. This is particularly true of many power electronic circuits.
We can, of course, perform transient simulation
until steady state is reached, thus obtaining the
steady-state behaviour at the end.
However, it may take a long time to reach the
steady state. This problem has been realized very early, and
methods have been developed to compute the steady-state solution
without going through a long transient simulation.
Unfortunately, these techniques have not been implemented in
most of the general-purpose circuit simulators.
SEQUEL offers the option of efficient SSW computation
to the user. The computation techniques implemented in
SEQUEL for this purpose are described in Ref. [1]-[4]
and the SEQUEL manual.
The following table illustrates the dramatic saving in computation
time that results when the SSW method is used. In these examples,
N1 indicates the number of cycles required to reach the steady state
by transient simulation, and N2 is the number of Newton-Raphson
iterations in the SSW method (which is equivalent to that
many cycles of transient simulation).
Example
N1
N2
Circuit file
Buck Converter
750
4
buck.in
Boost Converter
625
3
boost.in
Cuk Converter
1250
3
cuk.in
1-phase half-wave rectifier
150
3
halfwave.in
1-phase half-controlled bridge converter
110
4
conv1.in
3-phase diode bridge rectifier
200
4
rect3p.in
Induction motor problem
125
17
imssw.in
References
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