Pages that link to "Item:Q4784812"
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The following pages link to ADMISSIBLE AND WEAKLY ADMISSIBLE OBSERVATION OPERATORS FOR THE RIGHT SHIFT SEMIGROUP (Q4784812):
Displaying 17 items.
- Weakly admissible \({\mathcal H}_{\infty}^{-} \)-calculus on reflexive Banach spaces (Q692578) (← links)
- Embeddings between operator-valued dyadic BMO spaces (Q733353) (← links)
- A resolvent test for admissibility of Volterra observation operators (Q882015) (← links)
- \(\alpha \)-admissibility of the right-shift semigroup on \(L^2(\mathbb R_+)\) (Q963730) (← links)
- Linear systems and determinantal random point fields (Q1018357) (← links)
- Zero-class admissibility of observation operators (Q1021446) (← links)
- Admissible observation operators for the right-shift semigroup (Q1589785) (← links)
- On continuity of solutions for parabolic control systems and input-to-state stability (Q1731853) (← links)
- \(\beta\)-admissibility of observation operators for hypercontractive semigroups (Q1745971) (← links)
- Admissible observation operators. Semigroup criteria of admissibility (Q1918955) (← links)
- Characteristic of left invertible semigroups and admissibility of observation operators (Q2390539) (← links)
- Weakly compact composition operators on vector-valued BMOA (Q2484188) (← links)
- Weak admissibility does not imply admissibility for analytic semigroups (Q2503475) (← links)
- Sufficient conditions for admissibility (Q2504597) (← links)
- A direct approach to the Weiss conjecture for bounded analytic semigroups (Q3073494) (← links)
- Characterization of Orlicz admissibility (Q6098989) (← links)
- On checking \(L^p\)-admissibility for parabolic control systems (Q6643895) (← links)