Zobrazeno 1 - 10
of 202
pro vyhledávání: '"Huaxin Lin"'
Publikováno v:
Molecules, Vol 27, Iss 23, p 8538 (2022)
A new approach for the synthesis of 2-aminobenzofurans has been described via Sc(OTf)3 mediated formal cycloaddition of isocyanides with the in situ generated ortho-quinone methides (o-QMs) from o-hydroxybenzhydryl alcohol. Notably, as a class of rea
Externí odkaz:
https://doaj.org/article/9ee00a99a9a44d66af28d33956e94a6c
Publikováno v:
Organic Letters. 25:3239-3244
Publikováno v:
Journal of the London Mathematical Society. 106:3008-3042
We show that every separable simple tracially approximately divisible $C^*$-algebra has strict comparison, is either purely infinite, or has stable rank one. As a consequence, we show that every (non-unital) finite simple ${\cal Z}$-stable $C^*$-alge
Publikováno v:
Organic Letters. 24:2197-2202
Herein we described the first enantioselective Cu/sulfoxide phosphine (SOP) complex catalyzed nucleophilic addition of fluorinated enolates to
Publikováno v:
Organic Letters. 23:9146-9150
Herein we report an enantioselective sulfenylation of cyclic imino esters with the efficient and versatile sulfenylation reagent S-alkyl 4-methylbenzenesulfonothioates. By utilizing the Cu/tBu-Phosferrox catalytic system, we can assemble diverse S-al
Publikováno v:
Journal of Noncommutative Geometry; 2023, Vol. 17 Issue 3, p835-898, 64p
Autor:
Huaxin Lin, Ping Wong Ng
Publikováno v:
International Mathematics Research Notices.
We classify all essential extensions of the form $$ \begin{align*} &0 \rightarrow {\mathcal{W}} \rightarrow {D} \rightarrow A \rightarrow 0,\end{align*}$$where ${\mathcal {W}}$ is the unique separable simple C*-algebra with a unique tracial state, wh
Autor:
Xuanlong Fu, Huaxin Lin
Publikováno v:
Canadian Journal of Mathematics. 74:942-1004
We revisit the notion of tracial approximation for unital simple $C^*$ -algebras. We show that a unital simple separable infinite dimensional $C^*$ -algebra A is asymptotically tracially in the class of $C^*$ -algebras with finite nuclear dimension i
Autor:
Huaxin Lin
The theory and applications of C∗-algebras are related to fields ranging from operator theory, group representations and quantum mechanics, to non-commutative geometry and dynamical systems. By Gelfand transformation, the theory of C∗-algebras is
Autor:
Xuanlong Fu, Huaxin Lin
Publikováno v:
Forum of Mathematics, Sigma. 10
We construct two types of unital separable simple $C^*$ -algebras: $A_z^{C_1}$ and $A_z^{C_2}$ , one exact but not amenable, the other nonexact. Both have the same Elliott invariant as the Jiang–Su algebra – namely, $A_z^{C_i}$ has a unique traci