@article{oai:nagasaki-u.repo.nii.ac.jp:00007675,
 author = {Karube, Takashi},
 journal = {長崎大学教育学部自然科学研究報告, Science bulletin of the Faculty of Education, Nagasaki University},
 month = {Feb},
 note = {The space ℋ(X) of homeomorphisms on a locally compact homogeneous space X with a local cross-section is a bundle space over X. If X is separable metrizable and admits a nontrivial flow in addition, then ℋ(X) is an l2-manifold if and only if X is an ANR and ℋ(X,a) is an l2-manifold, where ℋ(X,a) is the subspace of ℋ(X) consisting of all those which leave a point α of X fixed. If X is a locally connected, compact metrizable homogeneous space that is an ANR and admits a local cross-section and a nontrivial flow, then ℋ(X) is an l2-manifold if and only if ℋ(X-a) is an l2-manifold, where ℋ(X-a) is the space of homeomorphisms on X-a (a∈X)., 長崎大学教育学部自然科学研究報告. vol.34, p.1-7; 1983},
 pages = {1--7},
 title = {Bundle Structure of the Homeomorphism Groups of Locally Compact Homogeneous Spaces},
 volume = {34},
 year = {1983}
}