NAVIGATION
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Given a mapping T:J×J→Mp×n(R)T:J\times J\to M_{p\times n}(\mathbb{R})T:J×J→Mp×n(R) we say a realization of T is any triple (A,B,C)(A,B,C)(A,B,C) s.t. the following holds T(t,τ)=C(t)ΦA(t,τ)B(τ)T(t,\tau)=C(t)\Phi_{A}(t,\tau)B(\tau)T(t,τ)=C(t)ΦA(t,τ)B(τ)
For a given Weighting Pattern ∃\exists∃ Realizations that have different (i.e. higher) dimensions.
Linear Time Invariant Control System
Linear Time Varying Control System
Equivalent Realization
Minimal
Proper Function
Realization Problem
Realization
Transfer Function