THE MAXIMAL IDEAL CYCLES OVER NORMAL SURFACE SINGULARITIES DEFINED BY z^3 = f (x,y) - 九大コレクション

＜紀要論文＞
THE MAXIMAL IDEAL CYCLES OVER NORMAL SURFACE SINGULARITIES DEFINED BY z^3 = f (x,y)

作成者	作成者名 OYU, Kodai 所属機関所属機関名 Graduate School of Environment and Information Sciences, Yokohama National University 横浜国立大学
本文言語	英語
出版者	Faculty of Mathematics, Kyushu University
出版者	九州大学大学院数理学研究院
発行日	2024
収録物名	Kyushu Journal of Mathematics
収録物名	Kyushu Journal of Mathematics
巻	78
号	2
開始ページ	319
終了ページ	335
出版タイプ	Version of Record
アクセス権	restricted access
関連DOI	以下と同一 https://doi.org/10.2206/kyushujm.78.319
関連URI
関連HDL
概要	For a two-dimensional normal surface singularity and its resolution, there are two important cycles called the maximal ideal cycle and the fundamental cycle. We are interested in whether these two cyc...les coincide on the minimal resolution. In this paper, for the normal surface singularity which appears triple covering branched over the analytically irreducible singular plane curves, we show that the two cycles coincide on the minimal resolution.続きを見る