output
20102026
most citedAnalysis of the QCD Kondo phase using random matrices

4 citations

15 papers

cond-mat.soft2026

Directional Cluster Migration Driven by Escape-Rate Asymmetry in Multi-Compartment Granular Systems

Kai Kono, Hiroyuki Ebata, Shio Inagaki

Granular materials are inherently out-of-equilibrium systems due to energy dissipation through inelastic collisions and friction. When driven by mechanical agitation such as vibrat…

cs.CV2026

Human-in-the-loop Adaptation in Group Activity Feature Learning for Team Sports Video Retrieval

Chihiro Nakatani, Hiroaki Kawashima, Norimichi Ukita

This paper proposes human-in-the-loop adaptation for Group Activity Feature Learning (GAFL) without group activity annotations. This human-in-the-loop adaptation is employed in a g…

cs.LG2025

Multivariate Uncertainty Quantification with Tomographic Quantile Forests

Takuya Kanazawa

Quantifying predictive uncertainty is essential for safe and trustworthy real-world AI deployment. Yet, fully nonparametric estimation of conditional distributions remains challeng…

math.FA2024

Boundedness of composition operator in Orlicz-Morrey spaces

Masahiro Ikeda, Isao Ishikawa, Ryota Kawasumi

In this paper, we investigate necessary and sufficient conditions on the boundedness of composition operators on the Orlicz-Morrey spaces. The results of boundedness include Lebesg…

math.AG2023★ 1 cited

Canonical coordinates for moduli spaces of rank two irregular connections on curves

Arata Komyo, Frank Loray, Masa-Hiko Saito +1

In this paper, we study a geometric counterpart of the cyclic vector which allow us to put a rank 2 meromorphic connection on a curve into a ``companion'' normal form. This allow u…

math.CO2020★ 1 cited

Bordered complex Hadamard matrices and strongly regular graphs

Takuya Ikuta, Akihiro Munemasa

We consider bordered complex Hadamard matrices whose core is contained in the Bose-Mesner algebra of a strongly regular graph. Examples include a complex Hadamard matrix whose core…

hep-th2020★ 4 cited

Analysis of the QCD Kondo phase using random matrices

Takuya Kanazawa

We propose a novel random matrix model that describes the QCD Kondo phase. The model correctly implements both the chiral symmetry of light quarks and the SU(2) spin symmetry of he…

hep-th2020★ 3 cited

Relativistic Cooper pairing in the microscopic limit of chiral random matrix theory

Takuya Kanazawa

Random matrix theory (RMT) provides a powerful framework for analyzing universal features of strongly coupled physical systems. In quantum chromodynamics (QCD), cold quark matter a…

math.CO2018

Complex Hadamard matrices attached to a 3-class nonsymmetric association scheme

Takuya Ikuta, Akihiro Munemasa

In this paper we classify complex Hadamard matrices contained in the Bose-Mesner algebra of nonsymmetric 3-class association schemes. As a consequence of our classification, we hav…

math.CO2018

The support designs of the triply even codes of length 48

Tsuyoshi Miezaki, Hiroyuki Nakasora

In this paper, we present examples of codes all of whose weight classes support 1-designs, with duals whose classes include two that support 2-designs. We can find these examples i…

math.CO2017★ 1 cited

Butson-type complex Hadamard matrices and association schemes on Galois rings of characteristic 4

Takuya Ikuta, Akihiro Munemasa

We consider nonsymmetric hermitian complex Hadamard matrices belonging to the Bose-Mesner algebra of commutative nonsymmetric association schemes. First, we give a characterization…

math.GR2016

Uncountable locally free groups and their group rings

Tsunekazu Nishinaka

In this note, we show that an uncountable locally free group, and therefore every locally free group, has a free subgroup whose cardinality is the same as that of . This result…

math.CO2014★ 2 cited

Complex Hadamard matrices contained in a Bose-Mesner algebra

Takuya Ikuta, Akihiro Munemasa

A complex Hadamard matrix is a square matrix H with complex entries of absolute value 1 satisfying , where stands for the Hermitian transpose and I is the identity ma…

math.CO2011

Nomura algebras of nonsymmetric Hadamard models

Takuya Ikuta, Akihiro Munemasa

We show that the Nomura algebra of the nonsymmetric Hadamard model coincides with the Bose-Mesner algebra of the directed Hadamard graph.

math.CO2010

Spin models constructed from Hadamard matrices

Takuya Ikuta, Akihiro Munemasa

A spin model (for link invariants) is a square matrix which satisfies certain axioms. For a spin model , it is known that is a permutation matrix, and its order…