Ryo Matsuda

works on

asymptotic analysis 1 box dimension 1 cantor set 1 fractal geometry 1 magnitude 1 moran sets 1

From the 1 of 3 linked papers with an AI index.

collaborators

3 papers

math.CV2026

An Orlicz variational formula for David-type Beltrami equations

Ryo Matsuda

Let $U ⋐ C$ be fixed, $Φ (s) = e^{s} - s - 1$ , $F (ν) = \frac{ν}{2 + ∣ ν ∣}$ , and let $f^{F (ν)}$ denote the principal solution of the corresponding Beltrami equation. The id…

math.MG2026

Magnitude of homogeneous Moran sets in the unit interval

Ryo Matsuda, Tomoshige Yukita

The paper investigates the magnitude of homogeneous Moran Cantor sets, showing that the growth exponents of magnitude correspond to the Euclidean box dimensions of the set and deri…

math.GT2026

On the Asymptotics of Convex Core Volumes of Once-Punctured Torus Groups

Hidetoshi Masai, Ryo Matsuda

We study the asymptotic behavior of the convex core volume for a sequence of quasi-Fuchsian manifolds $Q (I ¨ ^{- n} X, I ¨ ^{n} X)$ associated with a pseudo-Anosov mapping class $I ¨ $ on a…