Pages that link to "Item:Q895430"

The following pages link to The structure of translation-invariant spaces on locally compact abelian groups (Q895430):

Displaying 20 items.

• The unitary extension principle for locally compact abelian groups with co-compact subgroups (Q5150191) (← links)
• Sampling and periodization of generators of Heisenberg modules (Q5235030) (← links)
• Frames, biorthogonal dual and other properties associated with wavelet system on ℝ (Q5379786) (← links)
• Co-compact Gabor systems on locally compact abelian groups (Q5964231) (← links)
• TWISTED SHIFT-INVARIANT SYSTEM IN (Q6047174) (← links)
• Characterizations of extra-invariant spaces under the left translations on a Lie group (Q6064610) (← links)
• Reducing and invariant subspaces under two commuting shift operators (Q6115657) (← links)
• The structure of shift-invariant subspaces of Sobolev spaces (Q6121935) (← links)
• Systems of left translates and oblique duals on the Heisenberg group (Q6143742) (← links)
• A note on \(\ell^2\)-linear independence of Gabor systems (Q6157469) (← links)
• Frames by orbits of two operators that commute (Q6172166) (← links)
• Rationally sampled Gabor frames on the half real line (Q6181159) (← links)
• Zak transform associated with the Weyl transform and the system of twisted translates on \(\mathbb{R}^{2n}\) (Q6181347) (← links)
• Translation generated oblique dual frames on locally compact groups (Q6546566) (← links)
• An application of the supremum cosine angle between multiplication invariant spaces in \(L^2 (X; \mathcal{H})\) (Q6566130) (← links)
• Gabor frame multipliers and Parseval duals on the half real line (Q6591706) (← links)
• The density theorem and its applications for operator-valued Gabor frames on LCA groups (Q6616017) (← links)
• Some properties of range operators on LCA groups (Q6652402) (← links)
• Construction of pairwise orthogonal Parseval frames generated by filters on LCA groups (Q6652568) (← links)
• A system of twisted translates associated with a matrix pair (Q6655831) (← links)