Pages that link to "Item:Q2258500"
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The following pages link to Pitt and Boas inequalities for Fourier and Hankel transforms (Q2258500):
Displaying 12 items.
- Sharp Pitt inequality and logarithmic uncertainty principle for Dunkl transform in \(L^2\) (Q906366) (← links)
- Hardy-Littlewood and Pitt's inequalities for Hausdorff operators (Q1670380) (← links)
- Uniform convergence of Hankel transforms (Q1791565) (← links)
- Abel-Tauber theorems for Hankel and Fourier transforms and a problem of Boas (Q1962717) (← links)
- Sharp Shannon's and logarithmic Sobolev inequalities for the Hankel transform (Q2247716) (← links)
- The Boas problem on Hankel transforms (Q2338570) (← links)
- Quasi-projection operators in weighted \(L_p\) spaces (Q2659756) (← links)
- Reverse Hölder's inequality for spherical harmonics (Q2790180) (← links)
- Pitt's Inequalities and Uncertainty Principle for Generalized Fourier Transform (Q4560560) (← links)
- A new generalization of Boas theorem for some Lorentz spaces Λ_q(ω) (Q4561048) (← links)
- Inequalities related to spherical harmonics associated with the Weinstein operator (Q5055308) (← links)
- Uncertainty inequalities for certain connected Lie groups (Q6099777) (← links)