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Hanli Tang

10 papers hereh-index 13574 citations30 works total

Matching runs newest-first, so older work may not be attached to this profile yet.

author position
  • first author2
  • middle author2
  • last author6

Across the 10 of 10 papers where every author was matched, so the position is known.

fields
  • math.AP6
  • math.CA4

identity via Semantic Scholar / OpenAlex

activity
20202026
collaborators
Showing math.CAShow all

4 papers · 1 filter

math.CA2026

Optimal dimension-dependent ℓp and ℓ1,∞ estimates of the second-order discrete Riesz transforms

Hanli Tang, Zewei Xu

In this paper we investigate the optimal dimension-dependent estimates of the second-order discrete Riesz transforms \[ R_{\mathrm{dis}}^{(jk)}f(n) = c_d\sum_{m\in\mathbb Z^d\setmi…

math.CA2026

Sharp constants for weak estimates of the Riesz Potentials

Hanli Tang, Yaojun Wang

In this paper we prove the sharp weak estimates for the Riesz potentials $$\|I_{s}(f)\|_{L^{\frac{n}{n-s},\infty}}\leq γ_{n,s} v_n^{\frac{n-s}{n}}\frac{Γ(s/2)Γ((n+2-s)/2)}{Γ(n/2)}\…

math.CA2026

Optimal dimension-dependent ℓp and ℓ1,∞ estimates of the discrete Riesz Transforms

Junjie Shao, Hanli Tang, Zewei Xu

In this paper, we are concerned with the optimal dimension-dependent ℓp norm of the discrete Riesz Transforms Rdis(k)​ on Zd given by the singular c…

math.CA2021

Optimal weak estimates for Riesz potentials

Liang Huang, Hanli Tang

In this note we prove a sharp reverse weak estimate for Riesz potentials $$\|I_{s}(f)\|_{L^{\frac{n}{n-s},\infty}}\geq γ_sv_{n}^{\frac{n-s}{n}}\|f\|_{L^1}~~\text{for}~~0<f\in {L^1(…

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