- Current Issue - Ahead of Print Articles - All Issues - Search - Open Access - Information for Authors - Downloads - Guideline - Regulations ㆍPaper Submission ㆍPaper Reviewing ㆍPublication and Distribution - Code of Ethics - For Authors ㆍOnlilne Submission ㆍMy Manuscript - For Reviewers - For Editors
 Spaces of conjugation-equivariant full holomorphic maps Bull. Korean Math. Soc. 2005 Vol. 42, No. 1, 157-164 Published online March 1, 2005 Yasuhiko Kamiyama University of the Ryukyus Abstract : Let $\RR{k}{n}$ denote the space of basepoint-preserving conjugation-equivariant holomorphic maps of degree $k$ from $S^2$ to $\CP{n}$. A map $f: S^2 \rightarrow \CP{n}$ is said to be full if its image does not lie in any proper projective subspace of $\CP{n}$. Let $\RF{k}{n}$ denote the subspace of $\RR{k}{n}$ consisting of full maps. In this paper we determine $H_\ast (\RF{k}{2}; \Zp)$ for all primes $p$. Keywords : rational function, full map MSC numbers : Primary 55P35; Secondary 58D15 Full-Text :