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20132026
most citedA Generalization of APN Functions for Odd Characteristic

13 citations · 15 across the 9 of their papers we have counts for

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math.CO2025

The Coboundary Quasi-Polynomials of Hyperplane Arrangements over Residually Finite Dedekind Domains

Masamichi Kuroda, Norihiro Nakashima, Shuhei Tsujie

The characteristic polynomial plays an important role in study of hyperplane arrangements. There are several refinements of the characteristic polynomial. One of them is the coboun…

math.CO2022

The Characteristic Quasi-Polynomials of Hyperplane Arrangements over Residually Finite Dedekind Domains

Masamichi Kuroda, Shuhei Tsujie

Kamiya, Takemura, and Terao initiated the theory of the characteristic quasi-polynomial of an integral arrangement, which is a function counting the elements in the complement of t…

math.CO2021

Chromatic Signed-Symmetric Functions of Signed Graphs

Masamichi Kuroda, Shuhei Tsujie

Stanley introduced the chromatic symmetric function of a simple graph, which is a generalization of a chromatic polynomial. This is expressed in terms of the integer points of the…

math.CO2018★ 1 cited

Unit Ball Graphs on Geodesic Spaces

Masamichi Kuroda, Shuhei Tsujie

Consider finitely many points in a geodesic space. If the distance of two points is less than a fixed threshold, then we regard these two points as "near". Connecting near points w…

math.CO2017★ 1 cited

Monomial generalized almost perfect nonlinear functions

Masamichi Kuroda

Generalized almost perfect nonlinear (GAPN) functions were defined to satisfy some generalizations of basic properties of almost perfect nonlinear (APN) functions for even characte…

math.CO2016★ 13 cited

A Generalization of APN Functions for Odd Characteristic

Masamichi Kuroda, Shuhei Tsujie

Almost perfect nonlinear (APN) functions on finite fields of characteristic two have been studied by many researchers. Such functions have useful properties and applications in cry…