Researcher Information

SUZUKI Yuhei

Associate Professor

Department of Mathematics, Mathematics

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FieldOperator algebras
KeywordC*-algebras, topological dynamics, discrete groups

Introduction of Research

C*-algebra theory gives a mathematical framework to understand infinite dimensional, non-commutative structures.
When we study such objects (like groups, dynamical systems, metric spaces etc), C*-algebras often appear naturally and they play an essential role to analyze the original structures.
I myself aim to deepen understanding of C*-algebras via these constructions and trying to find new phenomena in this theory.
Recently, I succeeded to obtain an (essentially) non-commutative variant of amenable actions.
My further researches show that these actions give an appropriate approach to
understand Kirchberg algebras.
I would like to continue to study this new interesting phenomena further, and want to understand well.

Representative Achievements

Yuhei Suzuki, Almost finiteness for general etale groupoids and its applications to stable rank of crossed products, Int. Math. Res. Not., 2020 (2020), 6007--6041
Yuhei Suzuki, Minimal ambient nuclear C*-algebras, Adv. Math. 304 (2017), 421--433.
Yuhei Suzuki, Equivariant O_2-absorption theorem for exact groups, Compos. Math., (accepted) arXiv:2004.09461
Yuhei Suzuki, (With N. Ozawa) On characterizations of amenable C*-dynamical systems and new examples Preprint, arXiv:2011.03420
Yuhei Suzuki, C*-simplicity has no local obstruction Preprint, arXiv:2103.10404
Academic degreePh.D.
Self Introduction

I was born and grew up in Hokkaido. Since I entered to Hokkaido University as an undergrad, I enjoy studying pure mathematics.. My current interest is to understand infinite dimensional structures. "Amenability" is an important keyword to bridge gaps between finite world and infinite world.

Affiliated academic societyMathematical Society of Japan
Room addressScience Building 3 3-516

Department of Mathematics, Mathematics

SUZUKI Yuhei

Associate Professor

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What is the research theme that you are currently focusing on?

For the past seven years, while occasionally exploring different themes, I have been researching noncommutative amenable actions—a special symmetry in infinite dimensional objects. This is a theme whose significance was discovered and developed by myself so I feel particularly attached to it.

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Who is the researcher you respect most and why?

There are many types of outstanding researchers, but personally, I respect researchers who demonstrate high originality or foresight—those doing work that only they could do—more than “intelligent researchers” who broadly understand existing research or excel at refinement and integration. Recently, as Professor George Elliott of the University of Toronto, who pioneered the classification theory of C*-algebras and has maintained a leading position for nearly half a century, has moved closer to my own research theme, I’ve come to truly appreciate his greatness.

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What do you usually do when your research work gets stuck?

Walking, carefully rereading papers I read long ago, reading books unrelated to math, getting plenty of sleep. I also think it’s important to go on trips or invite visitors, attend to research presentations, give a research presentation, and engage in casual conversation.

A research presentation at an international conference.