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- Minimal_realization abstract "In control theory, given any transfer function, any state-space model that is both controllable and observable and has the same input-output behaviour as the transfer function is said to be a minimal realization of the transfer function. The realization is called "minimal" because it describes the system with the minimum number of states.The minimum number of state variables required to describe a system equals the order of the differential equation; more state variables than the minimum can be defined. For example, a second order system can be defined by two(minimal realization) or more state variables.".
- Minimal_realization wikiPageID "1554398".
- Minimal_realization wikiPageRevisionID "543952786".
- Minimal_realization hasPhotoCollection Minimal_realization.
- Minimal_realization subject Category:Control_theory.
- Minimal_realization comment "In control theory, given any transfer function, any state-space model that is both controllable and observable and has the same input-output behaviour as the transfer function is said to be a minimal realization of the transfer function.".
- Minimal_realization label "Minimal realization".
- Minimal_realization label "Model minimalny".
- Minimal_realization sameAs Model_minimalny.
- Minimal_realization sameAs m.059zpl.
- Minimal_realization sameAs Q770324.
- Minimal_realization sameAs Q770324.
- Minimal_realization wasDerivedFrom Minimal_realization?oldid=543952786.
- Minimal_realization isPrimaryTopicOf Minimal_realization.