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Relationships Between the Nonorientable Genus and the Normal Euler Number of Nonorientable Surfaces Whose Boundary Is a Knot
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| 자료유형 | 학위논문 |
|---|---|
| 서명/저자사항 | Relationships Between the Nonorientable Genus and the Normal Euler Number of Nonorientable Surfaces Whose Boundary Is a Knot. |
| 개인저자 | Allen, Samantha. |
| 단체저자명 | Indiana University. Mathematics. |
| 발행사항 | [S.l.]: Indiana University., 2018. |
| 발행사항 | Ann Arbor: ProQuest Dissertations & Theses, 2018. |
| 형태사항 | 80 p. |
| 기본자료 저록 | Dissertation Abstracts International 79-11B(E). Dissertation Abstract International |
| ISBN | 9780438074446 |
| 학위논문주기 | Thesis (Ph.D.)--Indiana University, 2018. |
| 일반주기 |
Source: Dissertation Abstracts International, Volume: 79-11(E), Section: B.
Adviser: Charles Livingston. |
| 요약 | The nonorientable 4-genus is an invariant of knots which has been studied by many authors, including Gilmer and Livingston, Batson, and Ozsvath, Stipsicz, and Szabo. Given a nonorientable surface F in the 4-ball with boundary a knot, an analysis |
| 일반주제명 | Mathematics. |
| 언어 | 영어 |
| 바로가기 | 
: 이 자료의 원문은 한국교육학술정보원에서 제공합니다. |
