Quantitative $$l^p$$lp-Improving for Discrete Spherical Averages Along the Primes
2020
We show quantitative (in terms of the radius) $$l^p$$-improving estimates for the discrete spherical averages along the primes. These averaging operators were defined in [1] and are discrete, prime variants of Stein’s spherical averages. The proof uses a precise decomposition of the Fourier multiplier.
Keywords:
- Correction
- Source
- Cite
- Save
- Machine Reading By IdeaReader
12
References
1
Citations
NaN
KQI