A Genus - Degree formula for Fano variety of linear subspaces on complete intersections

The goal of this paper is to study the genus and degree of the Fano variety of linear subspaces on a complete intersection in a complex projective space. Suppose that the expected dimension of the Fano variety is one, we propose and prove a genus - degree formula.

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Những tác giả chính: Đặng, Tuấn Hiệp, Nguyen Chanh Tu, Nguyen Thi Mai Van
Định dạng: Journal article
Ngôn ngữ:English
Được phát hành: Quy Nhon University 2024
Những chủ đề:
Truy cập trực tuyến:https://scholar.dlu.edu.vn/handle/123456789/3428
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Thư viện lưu trữ: Thư viện Trường Đại học Đà Lạt
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spelling oai:scholar.dlu.edu.vn:123456789-34282024-04-14T03:41:10Z A Genus - Degree formula for Fano variety of linear subspaces on complete intersections Đặng, Tuấn Hiệp Nguyen Chanh Tu Nguyen Thi Mai Van Fano variety genus-degree formula The goal of this paper is to study the genus and degree of the Fano variety of linear subspaces on a complete intersection in a complex projective space. Suppose that the expected dimension of the Fano variety is one, we propose and prove a genus - degree formula. 13 3 91-95 2024-04-14T03:39:35Z 2024-04-14T03:39:35Z 2019-04-27 Journal article Bài báo đăng trên tạp chí trong nước (có ISSN), bao gồm book chapter https://scholar.dlu.edu.vn/handle/123456789/3428 en B2018-DNA-10 B2019-DLA-03 Journal of Science - Quy Nhon University 1859-0357 #PLACEHOLDER_PARENT_METADATA_VALUE# #PLACEHOLDER_PARENT_METADATA_VALUE# Quy Nhon University Vietnam
institution Thư viện Trường Đại học Đà Lạt
collection Thư viện số
language English
topic Fano variety
genus-degree formula
spellingShingle Fano variety
genus-degree formula
Đặng, Tuấn Hiệp
Nguyen Chanh Tu
Nguyen Thi Mai Van
A Genus - Degree formula for Fano variety of linear subspaces on complete intersections
description The goal of this paper is to study the genus and degree of the Fano variety of linear subspaces on a complete intersection in a complex projective space. Suppose that the expected dimension of the Fano variety is one, we propose and prove a genus - degree formula.
format Journal article
author Đặng, Tuấn Hiệp
Nguyen Chanh Tu
Nguyen Thi Mai Van
author_facet Đặng, Tuấn Hiệp
Nguyen Chanh Tu
Nguyen Thi Mai Van
author_sort Đặng, Tuấn Hiệp
title A Genus - Degree formula for Fano variety of linear subspaces on complete intersections
title_short A Genus - Degree formula for Fano variety of linear subspaces on complete intersections
title_full A Genus - Degree formula for Fano variety of linear subspaces on complete intersections
title_fullStr A Genus - Degree formula for Fano variety of linear subspaces on complete intersections
title_full_unstemmed A Genus - Degree formula for Fano variety of linear subspaces on complete intersections
title_sort genus - degree formula for fano variety of linear subspaces on complete intersections
publisher Quy Nhon University
publishDate 2024
url https://scholar.dlu.edu.vn/handle/123456789/3428
_version_ 1798257033240117248