#109403 Overall Influence

Japanese mathematician

is a Japanese mathematician, known for his work in operator algebras and discrete groups. He has been a professor at Kyoto University since 2013. He earned a bachelor's degree in mathematics in 1997 from the University of Tokyo and a Ph.D. in mathematics in 2000 from the same institution. One year later he received a Ph.D. in mathematics from . He was selected for one of the prestigious Sloan Research Fellowships in 2005 and was an invited speaker at the 2006 ICM in Madrid. He has won numerous prizes including the Mathematical Society of Japan Spring Prize and the Japan Society for the Promotion of Science Prize. Before becoming a full professor at Kyoto University in 2013, he was an associate professor at the University of Tokyo and at University of California, Los Angeles.

Source: Wikipedia- 𝐶*-Algebras and Finite-Dimensional Approximations
- On a class of II1factors with at most one Cartan subalgebra
- Solid von Neumann algebras
- Amenable actions and exactness for discrete groups
- About the Connes embedding conjecture
- ABOUT THE QWEP CONJECTURE
- On injectivity and nuclearity for operator spaces
- Some prime factorization results for type II 1 factors
- C*-simplicity and the unique trace property for discrete groups
- Hyperbolic Group C*-Algebras and Free-Product C*-Algebras as Compact Quantum Metric Spaces
- Homogeneity of the Pure State Space of a Separable C*-Algebra
- There is no separable universal 𝐼𝐼₁-factor
- Free Banach spaces and the approximation properties
- Examples of groups which are not weakly amenable
- An example of a solid von Neumann algebra
- Boundary amenability of relatively hyperbolic groups
- The Dixmier problem, lamplighters and Burnside groups
- A NOTE ON NON-AMENABILITY OF ℬ(ℓp) FOR p=1,2
- Tsirelson's problem and asymptotically commuting unitary matrices
- Mankiewicz’s theorem and the Mazur–Ulam property for $\mathbf {C}^*$-algebras
- A NONSEPARABLE AMENABLE OPERATOR ALGEBRA WHICH IS NOT ISOMORPHIC TO A -ALGEBRA
- Real positivity and approximate identities in Banach algebras
- On 𝒪ℒ ∞ structures of nuclear C * -algebras
- A characterization of completely 1-complemented subspaces of noncommutative L1-spaces
- Elementary amenable groups are quasidiagonal
- An application of expanders to B(ℓ2)⊗B(ℓ2)
- NONCOMMUTATIVE REAL ALGEBRAIC GEOMETRY OF KAZHDAN’S PROPERTY (T)
- Boundaries of reduced free group C*-algebras
- A remark on fullness of some group measure space von Neumann algebras
- A CONTINUUM OF C*-NORMS ON (H) ⊗ (H) AND RELATED TENSOR PRODUCTS
- METRIC SPACES WITH SUBEXPONENTIAL ASYMPTOTIC DIMENSION GROWTH
- Almost Completely Isometric Embeddings between Preduals of von Neumann Algebras
- OPERATOR ALGEBRAIC APPROACH TO INVERSE AND STABILITY THEOREMS FOR AMENABLE GROUPS
- Group approximation in Cayley topology and coarse geometry, III: Geometric property (T)
- A remark on amenable von Neumann subalgebras in a tracial free product
- A comment on free group factors
- $${\text {Aut}}({\mathbb {F}}_5)$$ has property (T)
- On the set of finite-dimensional subspaces of preduals of von Neumann algebras
- Weakly exact von Neumann algebras
- Finite-dimensional representations constructed from random walks
- Haagerup approximation property via bimodules
- Full Factors and Co-amenable Inclusions
- A NON-EXTENDABLE BOUNDED LINEAR MAP BETWEEN C*-ALGEBRAS
- IS AN IRNG SINGLY GENERATED AS AN IDEAL?
- Quasi-homomorphism rigidity with non-commutative targets
- Fundamental facts
- Nuclear and exact 𝐶*-algebras: Definitions, basic facts and examples
- Tensor products
- Constructions
- Exact groups and related topics
- Amenable traces and Kirchberg’s factorization property
- Quasidiagonal 𝐶*-algebras
- AF embeddability
- Local reflexivity and other tensor product conditions
- Summary and open problems
- Simple 𝐶*-algebras
- Approximation properties for groups
- Weak expectation property and local lifting property
- Weakly exact von Neumann algebras
- Classification of group von Neumann algebras
- Herrero’s approximation problem
- Counterexamples in 𝐾-homology and 𝐾-theory
- Ultrafilters and ultraproducts
- Operator spaces, completely bounded maps and duality
- Lifting theorems
- Positive definite functions, cocycles and Schoenberg’s Theorem
- Groups and graphs
- Bimodules over von Neumann algebras
- An entropic proof of cutoff on Ramanujan graphs
- A REMARK ON CONTRACTIBLE BANACH ALGEBRAS

University of Tokyo

National research university in Tokyo, Japan

Kyoto University

National university located in Kyoto, Japan

Texas A&M University

Public research university in College Station, Texas, United States

#3066 World Rank

Mathematics

#104566 World Rank

Philosophy

#200838 World Rank

Computer Science

#304843 World Rank

Physics

#313848 World Rank

Business

#572046 World Rank

Literature

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