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On Constant Slope Surfaces by Means of the Rotation Minimizing Frame in $mathbb{E}^n$
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| Published in: | International Electronic Journal of Geometry |
|---|---|
| Format: | Online Article RSS Article |
| Published: |
2026
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| Subjects: | |
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| _version_ | 1864030192901554181 |
|---|---|
| collection | WordPress RSS FRELIP Feed Integration |
| container_title | International Electronic Journal of Geometry |
| description | |
| discipline_display | Natural Sciences |
| discipline_facet | Natural Sciences |
| format | Online Article RSS Article |
| genre | Journal Article |
| id | rss_article:28666 |
| institution | FRELIP |
| journal_source_facet | International Electronic Journal of Geometry |
| publishDate | 2026 |
| publishDateSort | 2026 |
| record_format | rss_article |
| spellingShingle | On Constant Slope Surfaces by Means of the Rotation Minimizing Frame in $mathbb{E}^n$ Geometry Natural Sciences — Mathematical Sciences Natural Sciences |
| sub_discipline_display | Natural Sciences — Mathematical Sciences |
| sub_discipline_facet | Natural Sciences — Mathematical Sciences |
| subject_display | Geometry Natural Sciences — Mathematical Sciences Natural Sciences Geometry Natural Sciences — Mathematical Sciences Natural Sciences |
| subject_facet | Geometry Natural Sciences — Mathematical Sciences Natural Sciences |
| title | On Constant Slope Surfaces by Means of the Rotation Minimizing Frame in $mathbb{E}^n$ |
| title_auth | On Constant Slope Surfaces by Means of the Rotation Minimizing Frame in $mathbb{E}^n$ |
| title_full | On Constant Slope Surfaces by Means of the Rotation Minimizing Frame in $mathbb{E}^n$ |
| title_fullStr | On Constant Slope Surfaces by Means of the Rotation Minimizing Frame in $mathbb{E}^n$ |
| title_full_unstemmed | On Constant Slope Surfaces by Means of the Rotation Minimizing Frame in $mathbb{E}^n$ |
| title_short | On Constant Slope Surfaces by Means of the Rotation Minimizing Frame in $mathbb{E}^n$ |
| title_sort | on constant slope surfaces by means of the rotation minimizing frame in $mathbb{e}^n$ |
| topic | Geometry Natural Sciences — Mathematical Sciences Natural Sciences |
| url | https://dergipark.org.tr/en/pub/iejg/article/1884231%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20 |