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Hitoshi Tanaka

3 papers hereh-index 210 citations11 works total

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

author position
  • last author3

Across the 3 of 3 papers where every author was matched, so the position is known.

fields
  • math.FA3
same name
  • Hitoshi Tanaka — 11 papers
  • Hitoshi Tanaka — 5 papers, h 23
  • Hitoshi Tanaka — 2 papers, h 24
  • Hitoshi Tanaka — 1 paper

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

identity via Semantic Scholar / OpenAlex

collaborators
Showing math.FAShow all

5 papers · 1 filter

math.FA2026

Multilinear embedding theorem for fractional sparse operators

Naoya Hatano, Ryota Kawasumi, Hiroki Saito +1

We show some simple sufficient conditions for which the multilinear embedding theorem holds for fractional sparse operators. By verifying these conditions, we establish the theorem…

math.FA2026

The Adams trace theorem for product Morrey spaces

Naoya Hatano, Ryota Kawasumi, Hiroki Saito +1

By using a Hedberg-type inequality, the Adams trace inequality is extended from Lebesgue spaces to product Morrey spaces.

math.FA2026

The Kerman-Sawyer trace theorem for product Morrey spaces

Naoya Hatano, Ryota Kawasumi, Hiroki Saito +1

By using parallel corona decomposition, the Kerman-Sawyer trace theorem is extended from Lebesgue spaces to \textit{product Morrey spaces}. By discretizing the multilinear fraction…

math.FA2023

Choquet integrals, Hausdorff content and sparse operators

Naoya Hatano, Ryota Kawasumi, Hiroki Saito +1

Let Hd, 0<d<n, be the dyadic Hausdorff content of the n-dimensional Euclidean space Rn. It is shown that Hd counts a~Cantor set of the unit cube [0,1)n a…

math.FA2023

Choquet integrals, Hausdorff content and fractional operators

Naoya Hatano, Ryota Kawasumi, Hiroki Saito +1

It is shown that the fractional integral operator Iα​, 0<α<n, and the fractional maximal operator Mα​, 0≤α<n, are bounded on weak Choquet spaces with respect to Hausdorff…

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