compact = truefalse

Specifies how the elements of the fields of the data structure are printed. If true, then all the elements of a field are displayed on one line (which may wrap). If false, then each element is displayed on a separate line. The default is true.

The PrintSummary command prints a summary of a BlockImporter data structure. This command is only for display, it returns NULL.

The sys parameter is a record of the data structure, which is defined in BlockImporter[datastructure].

$\mathrm{with}\left(\mathrm{BlockImporter}\right)\:$

$\mathrm{sys}≔\mathrm{BlockImporter}:-\mathrm{Example}\left(\right)$

$\mathrm{sys}≔\mathrm{record}\left(\mathrm{equations}\,\mathrm{initialeqs}\,\mathrm{inputvars}\,\mathrm{notes}\,\mathrm{outputvars}\,\mathrm{parameters}\,\mathrm{procs}\,\mathrm{sourceeqs}\,\mathrm{statevars}\right)$

$\mathrm{PrintSummary}\left(\mathrm{sys}\right)$

Equations [24]:

State Variables [3]:

Initial Equations [3]:

Source Equations [2]:

Input Variables [2]:

Output Variables [1]:

Parameters [2]:

$\left[u_{10,1,1}=y_{2,1,1}\,u_{2,2,1}=y_{3,1,1}\,u_{2,1,1}=y_{4,1,1}\,u_{8,1,1}=y_{6,1,1}\,u_{9,1,1}=y_{7,1,1}\,u_{4,1,1}=y_{8,1,1}\,u_{3,1,1}=y_{8,1,1}\,u_{11,1,1}=y_{9,1,1}\,u_{9,2,1}=y_{10,1,1}\,u_{5,1,1}=y_{11,1,1}\,u_{8,2,1}=y_{11,1,1}\,y_{2,1,1}=u_{2,1,1}+u_{2,2,1}\,y_{3,1,1}=u_{3,1,1}\,\mathrm{D}\left(x_{4,1}\right)=u_{4,1,1}\,y_{4,1,1}=x_{4,1}\,{\mathrm{Sink}}_{\mathrm{Scope},5,1,1}=u_{5,1,1}\,y_{6,1,1}={\mathrm{Source}}_{\mathrm{Step},6,1}\,y_{7,1,1}={\mathrm{Source}}_{\mathrm{Step},7,1}\,y_{8,1,1}=u_{8,1,1}-u_{8,2,1}\,y_{9,1,1}=u_{9,1,1}+u_{9,2,1}\,\mathrm{D}\left(x_{10,1}\right)=-K_{0,''a1''}{x}_{10,1}+u_{10,1,1}\,y_{10,1,1}=x_{10,1}\,\mathrm{D}\left(x_{11,1}\right)=-K_{0,''a2''}{x}_{11,1}+u_{11,1,1}\,y_{11,1,1}=x_{11,1}\right]$

$\left[x_{4,1}\,x_{10,1}\,x_{11,1}\right]$

$\left[x_{4,1}\left(0\right)=0\,x_{10,1}\left(0\right)=0\,x_{11,1}\left(0\right)=0\right]$

$\left[{\mathrm{Source}}_{\mathrm{Step},6,1}=\left\{\begin{array}{cc}0& t<1\\ 1& \mathrm{otherwise}\end{array}\right.\&comma;{\mathrm{Source}}_{\mathrm{Step},7,1}=\left\{\begin{array}{cc}0& t<4\\ 0.1& \mathrm{otherwise}\end{array}\right.\right]$

$\left[{\mathrm{Source}}_{\mathrm{Step},6,1}\&comma;{\mathrm{Source}}_{\mathrm{Step},7,1}\right]$

$\left[{\mathrm{Sink}}_{\mathrm{Scope},5,1,1}\right]$

$\left[K_{0,''a1''}=2.\&comma;K_{0,''a2''}=1.\right]$

$\mathrm{PrintSummary}\left(\mathrm{sys}\&comma;\mathrm{compact}=\mathrm{false}\right)$

Equations [24]:

State Variables [3]:

Initial Equations [3]:

Source Equations [2]:

Input Variables [2]:

Output Variables [1]:

Parameters [2]:

$u_{10,1,1}=y_{2,1,1}$

$u_{2,2,1}=y_{3,1,1}$

$u_{2,1,1}=y_{4,1,1}$

$u_{8,1,1}=y_{6,1,1}$

$u_{9,1,1}=y_{7,1,1}$

$u_{4,1,1}=y_{8,1,1}$

$u_{3,1,1}=y_{8,1,1}$

$u_{11,1,1}=y_{9,1,1}$

$u_{9,2,1}=y_{10,1,1}$

$u_{5,1,1}=y_{11,1,1}$

$u_{8,2,1}=y_{11,1,1}$

$y_{2,1,1}=u_{2,1,1}+u_{2,2,1}$

$y_{3,1,1}=u_{3,1,1}$

$\mathrm{D}\left(x_{4,1}\right)=u_{4,1,1}$

$y_{4,1,1}=x_{4,1}$

${\mathrm{Sink}}_{\mathrm{Scope},5,1,1}=u_{5,1,1}$

$y_{6,1,1}={\mathrm{Source}}_{\mathrm{Step},6,1}$

$y_{7,1,1}={\mathrm{Source}}_{\mathrm{Step},7,1}$

$y_{8,1,1}=u_{8,1,1}-u_{8,2,1}$

$y_{9,1,1}=u_{9,1,1}+u_{9,2,1}$

$\mathrm{D}\left(x_{10,1}\right)=-K_{0,''a1''}{x}_{10,1}+u_{10,1,1}$

$y_{10,1,1}=x_{10,1}$

$\mathrm{D}\left(x_{11,1}\right)=-K_{0,''a2''}{x}_{11,1}+u_{11,1,1}$

$y_{11,1,1}=x_{11,1}$

$x_{4,1}$

$x_{10,1}$

$x_{11,1}$

$x_{4,1}\left(0\right)=0$

$x_{10,1}\left(0\right)=0$

$x_{11,1}\left(0\right)=0$

${\mathrm{Source}}_{\mathrm{Step},6,1}=\left\{\begin{array}{cc}0& t<1\\ 1& \mathrm{otherwise}\end{array}\right.$

${\mathrm{Source}}_{\mathrm{Step},7,1}=\left\{\begin{array}{cc}0& t<4\\ 0.1& \mathrm{otherwise}\end{array}\right.$

${\mathrm{Source}}_{\mathrm{Step},6,1}$

${\mathrm{Source}}_{\mathrm{Step},7,1}$

${\mathrm{Sink}}_{\mathrm{Scope},5,1,1}$

$K_{0,''a1''}=2.$

$K_{0,''a2''}=1.$