@article{Hu_Hu_2021, title={Markov-Kakutani Theorem on Hyperspace of a Banach Space}, volume={52}, url={https://journals.math.tku.edu.tw/index.php/TKJM/article/view/3645}, DOI={10.5556/j.tkjm.52.2021.3645}, abstractNote={<p>Suppose $X$ is a Banach space and $K$ is a compact convex subset of $X$. Let $\mathcal{F}$ be a commutative family of continuous affine mappings of $K$ into $K$. It follows from Markov-Kakutani Theorem that $\mathcal{F}$ has a common fixed point in $K$. Suppose now $(CC(X), h)$ is the corresponding hyperspace of $X$ containing all compact, convex subsets of $X$ endowed with Hausdorff metric $h$. We shall prove the above version of Markov-Kakutani Theorem is valid on the hyperspace $(CC(X), h)$.</p>}, number={1}, journal={Tamkang Journal of Mathematics}, author={Hu, Shueh-Inn and Hu, Thakyin}, year={2021}, month={Jan.}, pages={19-23} }