Pages that link to "Item:Q4548912"
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The following pages link to A complete analogue of Hardy's theorem on semisimple Lie groups (Q4548912):
Displaying 19 items.
- An analogue of Kreĭn's theorem for semisimple Lie groups (Q418442) (← links)
- On theorems of Beurling and Hardy for the Euclidean motion groups (Q812888) (← links)
- Beurling's theorem for \(\mathrm{SL} (2, {\mathbb{R}})\) (Q884984) (← links)
- An analogue of Hardy's theorem for the Harish-Chandra transform (Q1348162) (← links)
- An analogue of Hardy's theorem for very rapidly decreasing functions on semi-simple Lie groups (Q1365255) (← links)
- An \(L^p\)-\(L^q\) version of Hardy's theorem for spherical Fourier transform on semisimple Lie groups (Q1774794) (← links)
- A complete analogue of Hardy's theorem on \(SL_2(\mathbb{R})\) and characterization of the heat kernel (Q1860621) (← links)
- The Cowling-Price theorem for semisimple Lie groups (Q1860650) (← links)
- Cowling-Price theorem and characterization of heat kernel on symmetric spaces (Q1882353) (← links)
- On theorems of Hardy, Gelfand-Shilov and Beurling for semisimple groups (Q1885493) (← links)
- A generalization of the Hardy theorem to semisimple Lie groups (Q1969179) (← links)
- Hardy's theorem for Gabor transform on nilpotent Lie groups (Q2146305) (← links)
- On Hardy's uncertainty principle for solvable locally compact groups (Q2380391) (← links)
- On Hardy's theorem on \(\text{SU}(1, 1)\) (Q2465557) (← links)
- \(L^p\) version of Hardy's theorem on semisimple Lie groups (Q2781358) (← links)
- HARDY’S THEOREM FOR GABOR TRANSFORM (Q3122313) (← links)
- Hardy's theorem for the helgason Fourier transform on noncompact rank one symmetric spaces (Q4790162) (← links)
- An analogue of Hardy’s theorem for semi-simple Lie groups (Q4955849) (← links)
- Hardy's uncertainty principle for Gabor transform on compact extensions of \(\mathbb{R}^{n}\) (Q6565884) (← links)
