Abstract
A 2-D system can be considered a 1-D system over a ring. This identification can be used for the construction of a local state space realization. By constructing a canonical (i.e. reachable and observable) realization of the 1-D system, associated with the 2-D system, it is shown that this so called first level realization can be used in order to construct an internally stable local state space model for almost any BIBO stable 2-D system.
| Original language | English |
|---|---|
| Title of host publication | Signal processing: theories and applications |
| Editors | M. Kunt, F. Coulon, de |
| Place of Publication | Amsterdam |
| Publisher | North-Holland Publishing Company |
| Pages | 393-396 |
| Publication status | Published - 1980 |