Connectivity and a Problem of Formal Geometry
Let $P=\mathbb P^m(e)\times\mathbb P^n(h)$ be a product of weighted projective spaces, and let $\Delta_P$ be the diagonal of $P\times P$. We prove an algebraization result for formal-rational functions on certain closed subvarieties $X$ of $P\times P$ along the intersection $X\cap\Delta_P$.
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| creator | Badescu, Lucian |
| description | Let $P=\mathbb P^m(e)\times\mathbb P^n(h)$ be a product of weighted
projective spaces, and let $\Delta_P$ be the diagonal of $P\times P$. We prove
an algebraization result for formal-rational functions on certain closed
subvarieties $X$ of $P\times P$ along the intersection $X\cap\Delta_P$. |
| doi_str_mv | 10.48550/arxiv.1403.2841 |
| format | Article |
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projective spaces, and let $\Delta_P$ be the diagonal of $P\times P$. We prove
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projective spaces, and let $\Delta_P$ be the diagonal of $P\times P$. We prove
an algebraization result for formal-rational functions on certain closed
subvarieties $X$ of $P\times P$ along the intersection $X\cap\Delta_P$.</abstract><doi>10.48550/arxiv.1403.2841</doi><oa>free_for_read</oa></addata></record> |
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| identifier | DOI: 10.48550/arxiv.1403.2841 |
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| source | arXiv.org |
| subjects | Mathematics - Algebraic Geometry |
| title | Connectivity and a Problem of Formal Geometry |
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