Pages that link to "Item:Q3420016"
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The following pages link to On frames for countably generated Hilbert 𝐶*-modules (Q3420016):
Displaying 48 items.
- Comment on ``Continuous \(g\)-frame in Hilbert \(C^\ast\)-modules'' (Q369798) (← links)
- Continuous \(g\)-frame in Hilbert \(C^{\ast}\)-modules (Q535958) (← links)
- Another characterization of Hilbert \(C^*\)-modules over compact operators (Q929550) (← links)
- Frames of multipliers in tensor products of Hilbert modules over pro-\(C^{*}\)-algebras (Q968844) (← links)
- Perturbation of frames and Riesz bases in Hilbert \(C^*\)-modules (Q1030737) (← links)
- Some properties of g-frames in Hilbert \(C^{*}\)-modules (Q1046493) (← links)
- Pair frames in Hilbert \(C^*\)-modules (Q1754655) (← links)
- Controlled \(*\)-operator frames on Hilbert \(C^*\)-modules (Q2035673) (← links)
- Some generalizations of frames in Hilbert modules (Q2038309) (← links)
- Continuous \(g\)-frames with \(C^\ast\)-valued bounds and their properties (Q2119590) (← links)
- Smooth lattice orbits of nilpotent groups and strict comparison of projections (Q2149505) (← links)
- Perturbation and stability of continuous operator frames in Hilbert \(C^\ast\)-modules (Q2230044) (← links)
- Continuous \(\ast\)-$K$-$g$-frame in Hilbert \(C^\ast\)-modules (Q2323535) (← links)
- Weak frames in Hilbert \(C^*\)-modules with application in Gabor analysis (Q2329258) (← links)
- Approximate duals and morphisms of Hilbert \(C^*\)-modules (Q2332602) (← links)
- Bessel multipliers in Hilbert \(C^\ast\)-modules (Q2341456) (← links)
- Riesz bases and their dual modular frames in Hilbert \(C^*\)-modules (Q2427265) (← links)
- Controlled continuous \(\ast\)-\(K\)-\(g\)-frames for Hilbert \(C^\ast \)-modules (Q2664857) (← links)
- Controlled frame for operator in Hilbert \(\mathrm{C}^\ast \)-modules (Q2674235) (← links)
- \(g\)-frames and modular Riesz bases in Hilbert \(C^\ast\)-modules (Q2911900) (← links)
- Frames and outer frames for Hilbert -modules (Q2961478) (← links)
- (Q4582701) (← links)
- Countably generated Hilbert modules, the Kasparov Stabilisation Theorem, and frames in Hilbert modules (Q4791501) (← links)
- Modular Riesz bases versus Riesz bases in Hilbert C∗-modules (Q4985514) (← links)
- Invertibility of Generalized Bessel multipliers in Hilbert $C^{*}$-modules (Q4991394) (← links)
- Woven $g$-frames in Hilbert $C^*$-modules (Q5006065) (← links)
- *-Controlled frames in Hilbert C*-modules (Q5010097) (← links)
- (Q5044009) (← links)
- Integral $K$-Operator Frames for $End_{\mathcal{A}}^{\ast}(\mathcal{H})$ (Q5047884) (← links)
- Invertibility of multipliers in Hilbert C*-modules (Q5086823) (← links)
- Modular frames and invertibility of multipliers in Hilbert <i>C</i>*-modules (Q5122481) (← links)
- Invertibility of g-frame multipliers and Bessel multipliers for unitary systems in Hilbert <i>C</i>*-modules (Q5122488) (← links)
- (Q5226859) (← links)
- Multi-Frame Vectors for Unitary Systems in Hilbert $C^{*}$-modules (Q5241645) (← links)
- Approximate Duals of $g$-frames and Fusion Frames in Hilbert $C^ast-$modules (Q5241655) (← links)
- Frame of translates and FMRA on L2(ℝ, ℂN) as a Hilbert MN(ℂ)-module (Q5272450) (← links)
- On controlled frames in Hilbert C∗-modules (Q5348788) (← links)
- On approximately dual frames for Hilbert C*-modules (Q5864492) (← links)
- Continuous \(\ast\)-controlled frames in Hilbert \(C^\ast\)-modules (Q5878276) (← links)
- Continuous frame in Hilbert \(C^*\)-modules (Q6118964) (← links)
- Controlled continuous \(*\)-\(g\)-frames in Hilbert \(C^*\)-modules (Q6139535) (← links)
- (Q6179646) (← links)
- Controlled integral frames for Hilbert \(C^\ast\)-modules (Q6582233) (← links)
- Controlled continuous \(K - g\)-fusion frame in Hilbert \(C^\ast\)-modules (Q6606341) (← links)
- On \(^\ast\)-fusion frames for Hilbert \(C^\ast\)-modules (Q6611866) (← links)
- On perturbation of continuous frames in Hilbert \(C^*\)-modules (Q6620603) (← links)
- Integral operator frames on Hilbert \(C^\ast\)-modules (Q6630751) (← links)
- On continuous frames in Hilbert \(C^*\)-modules (Q6653703) (← links)
