K. Kawamura

activity

20052019

collaborators

4 papers

math.GN2019

Inverse systems with simplicial bonding maps and cell structures

Wojciech Dębski, Kazuhiro Kawamura, Murat Tuncalı +1

For a topologically complete space $X$ and a family of closed covers $A$ of $X$ satisfying a "local refinement condition" and a "completeness condition," we give a constru…

math.GN2016

Linear continuous surjections of $C_{p}$ -spaces over compacta

Kazuhiro Kawamura, Arkady Leiderman

Let $X$ and $Y$ be compact Hausdorff spaces and suppose that there exists a linear continuous surjection $T : C_{p} (X) \to C_{p} (Y)$ , where $C_{p} (X)$ denotes the space of all real-v…

math.FA2005

Root closed function algebras on compacta of large dimension

N. Brodskiy, J. Dydak, A. Karasev +1

Let $X$ be a Hausdorff compact space and $C (X)$ be the algebra of all continuous complex-valued functions on $X$ , endowed with the supremum norm. We say that $C (X)$ is (approximate…

math.OA2005

On commutative and non-commutative C*-algebras with the approximate n-th root property

A. Chigogidze, A. Karasev, K. Kawamura +1

We say that a C*-algebra X has the approximate n-th root property (n\geq 2) if for every a\in X with ||a||\leq 1 and every ε>0 there exits b\in X such that ||b||\leq 1 and ||a-b^n|…

Inverse systems with simplicial bonding maps and cell structures

Linear continuous surjections of Cp​-spaces over compacta

Root closed function algebras on compacta of large dimension

On commutative and non-commutative C*-algebras with the approximate n-th root property

Linear continuous surjections of $C_{p}$ -spaces over compacta