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20112020
most citedClassification of spherical tilings by congruent quadrangles over pseudo-double wheels (I) -- a special tiling by congruent concave quadrangles

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

collaborators

7 papers

math.CO2020

Graphs on surfaces with positive Forman curvature or corner curvature

Yohji Akama, Bobo Hua, Yanhui Su +1

On one hand, we study the class of graphs on surfaces, satisfying tessellation properties, with positive Forman curvature on each edge. Via medial graphs, we provide a new proof fo…

math.CO2019

A curvature notion for planar graphs stable under planar duality

Yohji Akama, Bobo Hua, Yanhui Su +1

Woess \cite{Woess98} introduced a curvature notion on the set of edges of a planar graph, called -curvature in our paper, which is stable under the planar duality. We study geom…

math.MG2018

Classification of spherical tilings by congruent quadrangles over pseudo-double wheels (II)

Yohji Akama

We classify all edge-to-edge spherical isohedral 4-gonal tilings such that the skeletons are pseudo-double wheels. For this, we characterize these spherical tilings by a quadratic…

cs.LO2018

Confluent terminating extensional lambda-calculi with surjective pairing and terminal type

Yohji Akama

For the lambda-calculus with surjective pairing and terminal type, Curien and Di Cosmo were inspired by Knuth-Bendix completion, and introduced a confluent rewriting system that (1…

math.MG2018

Areas of spherical polyhedral surfaces with regular faces

Yohji Akama, Bobo Hua, Yanhui Su

For a finite planar graph, it associates with some metric spaces, called (regular) spherical polyhedral surfaces, by replacing faces with regular spherical polygons in the unit sph…

math.MG20121 cited

Classification of spherical tilings by congruent quadrangles over pseudo-double wheels (I) -- a special tiling by congruent concave quadrangles

Yohji Akama

Every simple quadrangulation of the sphere is generated by a graph called a pseudo-double wheel with two local expansions (Brinkmann et al. "Generation of simple quadrangulations o…