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20232026
most citedResolution Enhancement of Under-sampled Photoacoustic Microscopy Images using Implicit Neural Representations

1 citations · 2 across the 6 of their papers we have counts for

collaborators

6 papers

math.DS2026

Quadratic differentials and random walks on the dual graph of a pants decomposition

Charles Bordenave, Xinlong Dong, Dragomir Šarić

Let X be an infinite Riemann surface with an upper-bounded geodesic pants decomposition. The vertices of the corresponding dual graph G are pairs of pants and edges are cuffs with…

math.CV2026

Teichmüller space of a closed set in the Riemann sphere

Xinlong Dong, Arshiya Farhath. G, Sudeb Mitra

The Teichmüller space of a closed set in the Riemann sphere is a simply connected complex Banach manifold. Its complex structure follows from Lieb isomorphism. In this paper, we sh…

cs.CV2024★ 1 cited

Resolution Enhancement of Under-sampled Photoacoustic Microscopy Images using Implicit Neural Representations

Youshen Xiao, Sheng Liao, Xuanyang Tian +7

Acoustic-Resolution Photoacoustic Microscopy (AR-PAM) is promising for subcutaneous vascular imaging, but its spatial resolution is constrained by the Point Spread Function (PSF).…

math.CV2024

On the derivatives of the Liouville currents

Xinlong Dong, Dragomir Šarić, Zhe Wang

The Liouville map, introduced by Bonahon, assigns to each point in the Teichmüller space a natural Radon measure on the space of geodesics of the base surface. The Liouville map is…

math.CV2023★ 1 cited

Carathéodory metric on some generalized Teichmüller spaces

Xinlong Dong, Sudeb Mitra

We study the Carathéodory metric on some generalized Teichmüller spaces. Earle showed that the Carathéodory metric is complete on any Teichmüller space. Miyachi extended this resul…

math.CV2023

Divergent geodesics in the Universal Teichmüller space

Xinlong Dong, Hrant Hakobyan

Thurston boundary of the universal Teichmüller space is the space of projective bounded measured laminations of . A geodesic ray…