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Shapes of the simplest minimal free resolutions in \(\mathbb P^1\times \mathbb P^1\) Botbol, Nicolas
Description
In this talk, our goal is to give a detailed description of the (multi)graded minimal free resolution of an ideal \(I\) of \(R\), generated 3 bihomogeneous polynomials defined by \(\mathbf {f} = (f_1, f_2, f_3) \) with bidegree \( (d_1, d_2) \), \( d_i> 0 \) and such that \( V (I) \) is empty in \( \mathbb{P}^1 \times \mathbb{P}^1\). We will precise the shape of the resolution in degree \(d=(1,n)\), and explain how non-genericity (factorization) of the \(f_i\)'s determine the resolution.
This is a joint work with A. Dickenstein and Hal Schenck.
Item Metadata
Title |
Shapes of the simplest minimal free resolutions in \(\mathbb P^1\times \mathbb P^1\)
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Creator | |
Publisher |
Banff International Research Station for Mathematical Innovation and Discovery
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Date Issued |
2016-08-09T16:31
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Description |
In this talk, our goal is to give a detailed description of the (multi)graded minimal free resolution of an ideal \(I\) of \(R\), generated 3 bihomogeneous polynomials defined by \(\mathbf {f} = (f_1, f_2, f_3) \) with bidegree \( (d_1, d_2) \), \( d_i> 0 \) and such that \( V (I) \) is empty in \( \mathbb{P}^1 \times \mathbb{P}^1\). We will precise the shape of the resolution in degree \(d=(1,n)\), and explain how non-genericity (factorization) of the \(f_i\)'s determine the resolution.
This is a joint work with A. Dickenstein and Hal Schenck. |
Extent |
42 minutes
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Subject | |
Type | |
File Format |
video/mp4
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Language |
eng
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Notes |
Author affiliation: University of Buenos Aires
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Series | |
Date Available |
2017-02-09
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Provider |
Vancouver : University of British Columbia Library
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Rights |
Attribution-NonCommercial-NoDerivatives 4.0 International
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DOI |
10.14288/1.0342700
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URI | |
Affiliation | |
Peer Review Status |
Unreviewed
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Scholarly Level |
Faculty
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Rights URI | |
Aggregated Source Repository |
DSpace
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Item Media
Item Citations and Data
Rights
Attribution-NonCommercial-NoDerivatives 4.0 International