Mendeley出力
＜プレプリント＞
On isosceles sets in the 4-dimensional Euclidean space
| 作成者 | |
|---|---|
| 本文言語 | |
| 出版者 | |
| 発行日 | |
| 収録物名 | |
| 巻 | |
| 出版タイプ | |
| アクセス権 | |
| 関連DOI | |
| 関連URI | |
| 関連情報 | |
| 概要 | A subset X in the k-dimensional Euclidean space that contains n points (elements) is called an n-point isosceles set if every triplet of points selected from them forms an isosceles triangle. In this ...paper, we show that there exist exactly two 11-point isosceles sets up to isomorphism and that the maximum cardinality of isosceles sets in the 4-dimensional Euclidean space is 11.続きを見る |
詳細
| レコードID | |
|---|---|
| 査読有無 | |
| 注記 | |
| タイプ | |
| 登録日 | 2009.04.22 |
| 更新日 | 2018.02.19 |