@article{oai:tsukuba.repo.nii.ac.jp:00054050,
 author = {加藤, 久男 and KATO, Hisao},
 issue = {10},
 journal = {Proceedings of the American Mathematical Society},
 month = {Oct},
 note = {In the previous paper Adv. Math. 304 (2017), pp. 793-808, we proved that if for any graph $ G$, a homeomorphism on a $ G$-like continuum $ X$ has positive topological entropy, then the continuum $ X$ contains an indecomposable subcontinuum. Also, if for a tree $ G$, a monotone map on a $ G$-like continuum $ X$ has positive topological entropy, then the continuum $ X$ contains an indecomposable subcontinuum. In this note, we extend these results. In fact, we prove that if for any graph $ G$, a monotone map on a $ G$-like continuum $ X$ has positive topological entropy, then the continuum $ X$ contains an indecomposable subcontinuum. Also we study topological entropy of monotone maps on Suslinean continua.},
 pages = {4363--4370},
 title = {Monotone maps of $G$-like continua with positive topological entropy yield indecomposability},
 volume = {147},
 year = {2019},
 yomi = {カトウ, ヒサオ}
}