Respostas AVA

Projetar um controlador Dead-Beat para o seguinte sistema:

$\displaystyle{G}{\left({z}\right)}=\frac{{{0},{368}{z}+{0},{265}}}{{{{z}}^{{2}}-{1},{368}{z}+{0},{368}}}$

$\displaystyle{D}{\left({z}\right)}=\frac{{{1},{6}{{z}}^{{-{1}}}+{0},{58}{{z}}^{{-{2}}}}}{{{1},{6}{{z}}^{{-{1}}}-{0},{58}{{z}}^{{-{2}}}}}$
$\displaystyle{D}{\left({z}\right)}=\frac{{{1},{58}-{2},{161}{{z}}^{{-{1}}}+{0},{581}{{z}}^{{-{2}}}}}{{{1}-{0},{581}{{z}}^{{-{1}}}-{0},{418}{{z}}^{{-{2}}}}}$
$\displaystyle{D}{\left({z}\right)}=\frac{{{1},{58}-{2},{161}{{z}}^{{-{1}}}+{0},{581}{{z}}^{{-{2}}}}}{{{1},{6}{{z}}^{{-{1}}}-{0},{581}{{z}}^{{-{2}}}}}$
$\displaystyle{D}{\left({z}\right)}=\frac{{{1},{6}{{z}}^{{-{1}}}+{0},{58}{{z}}^{{-{2}}}}}{{{1}-{0},{58}{{z}}^{{-{1}}}-{0},{418}{{z}}^{{-{2}}}}}$
$\displaystyle{D}{\left({z}\right)}=\frac{{{1},{2}-{0},{6}{{z}}^{{-{1}}}+{1},{6}{{z}}^{{-{2}}}}}{{{{z}}^{{-{1}}}-{0},{581}{{z}}^{{-{2}}}-{0},{418}{{z}}^{{-{3}}}}}$

SISTEMAS DE CONTROLE II

Projetar um controlador Dead-Beat para o seguinte sistema:

Projetar um controlador Dead-Beat para o seguinte sistema:

$\displaystyle{G}{\left({z}\right)}=\frac{{{0},{368}{z}+{0},{265}}}{{{{z}}^{{2}}-{1},{368}{z}+{0},{368}}}$