@article{oai:ir.kagoshima-u.ac.jp:00004496,
 author = {YASUI, Tsutomu},
 issue = {4},
 journal = {山形大學紀要. 自然科學},
 month = {2016-10-27},
 note = {Let M be a closed connected smooth n-dimensional manifold and let R^m be the m-dimensional Euclidean space. Let [M ⊆ R^m] be the set of regular homotopy classes of immersions of M into R^m. If 2m > 3n+1 and there exists an immersion of M into R^m, then the set [M ⊆ R^m] has the structure of an abelian group (see § 1 or [13] ). In this article, we determine the group structure of [CP^n ⊆ R^{4n-i}] for 2≦i≦5, when there exists an immersion of CP^n, the complex projective space of complex dimension n, into R^{4n-i}.},
 pages = {355--362},
 title = {Immersion groups of complex projective spaces},
 volume = {10},
 year = {}
}