Please note that the recommended version of Scilab is 2026.0.0. This page might be outdated.
See the recommended documentation of this function
ssrand
random system generator
Calling Sequence
sl=ssrand(nout,nin,nstate) [sl,U]=ssrand(nout,nin,nstate,flag)
Arguments
- nout
integer (number of output)
- nin
integer (number of input)
- nstate
integer (dimension of state-space)
- flag
list made of one character string and one or several integers
- sl
list (
syslinlist)- U
square
(nstate x nstate)nonsingular matrix
Description
sl=ssrand(nout,nin,nstate) returns a random
strictly proper (D=0) state-space system of size
[nout,nint] represented by a syslin
list and with nstate state variables.
[sl,U]=ssrand(nout,nin,nstate,flag) returns a
test linear system with given properties specified by
flag. flag can be one of the
following:
flag=list('co',dim_cont_subs) flag=list('uo',dim_unobs_subs) flag=list('ncno',dim_cno,dim_ncno,dim_co,dim_nco) flag=list('st',dim_cont_subs,dim_stab_subs,dim_stab0) flag=list('dt',dim_inst_unob,dim_instb0,dim_unobs) flag=list('on',nr,ng,ng0,nv,rk) flag=list('ui',nw,nwu,nwui,nwuis,rk)
The complete description of the Sys is given in
the code of the ssrand function (in
SCI/modules/cacsd/macros/). For example with
flag=list('co',dim_cont_subs) a non-controllable system
is return and dim_cont_subs is the dimension of the
controllable subspace of Sys. The character strings
'co','uo','ncno','st','dt','on','ui' stand for
"controllable", "unobservable", "non-controllable-non-observable",
"stabilizable","detectable","output-nulling","unknown-input".
Examples
//flag=list('st',dim_cont_subs,dim_stab_subs,dim_stab0) //dim_cont_subs<=dim_stab_subs<=dim_stab0 //pair (A,B) U-similar to: // [*,*,*,*; [*; // [0,s,*,*; [0; //A= [0,0,i,*; B=[0; // [0,0,0,u] [0] // // (A11,B1) controllable s=stable matrix i=neutral matrix u=unstable matrix [Sl,U]=ssrand(2,3,8,list('st',2,5,5)); w=ss2ss(Sl,inv(U)); //undo the random change of basis => form as above [n,nc,u,sl]=st_ility(Sl);n,nc
See Also
- syslin — linear system definition
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