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In control theory, a controlled invariant subspace of the state space representation of some system is a subspace such that, if the state of the system is initially in the subspace, it is possible to control the system so that the state is in the subspace at all times. This concept was introduced by Giuseppe Basile and Giovanni Marro.

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  • In control theory, a controlled invariant subspace of the state space representation of some system is a subspace such that, if the state of the system is initially in the subspace, it is possible to control the system so that the state is in the subspace at all times. This concept was introduced by Giuseppe Basile and Giovanni Marro. (en)
  • 受控不變子空間(controlled invariant subspace)是控制理论的名詞。考慮一個以状态空间表示的系統,其受控不變子空間為滿足以下條件的:若系統一開始的初始狀態在此子空間內,有可能控制系統,讓系統始終在此子空間內。此概念是由Giuseppe Basile和Giovanni Marro所提出的()。 (zh)
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  • In control theory, a controlled invariant subspace of the state space representation of some system is a subspace such that, if the state of the system is initially in the subspace, it is possible to control the system so that the state is in the subspace at all times. This concept was introduced by Giuseppe Basile and Giovanni Marro. (en)
  • 受控不變子空間(controlled invariant subspace)是控制理论的名詞。考慮一個以状态空间表示的系統,其受控不變子空間為滿足以下條件的:若系統一開始的初始狀態在此子空間內,有可能控制系統,讓系統始終在此子空間內。此概念是由Giuseppe Basile和Giovanni Marro所提出的()。 (zh)
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  • Controlled invariant subspace (en)
  • 受控不變子空間 (zh)
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