The syzygies of the ideal \((x_1^N, x_2^N, x_3^N, x_4^N)\) in the hypersurface ring defined by \(x_1^n + x_2^n + x_3^n + x_4^n\) (Q2099258)
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scientific article; zbMATH DE number 7622332
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | The syzygies of the ideal \((x_1^N, x_2^N, x_3^N, x_4^N)\) in the hypersurface ring defined by \(x_1^n + x_2^n + x_3^n + x_4^n\) |
scientific article; zbMATH DE number 7622332 |
Statements
The syzygies of the ideal \((x_1^N, x_2^N, x_3^N, x_4^N)\) in the hypersurface ring defined by \(x_1^n + x_2^n + x_3^n + x_4^n\) (English)
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23 November 2022
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Lefschetz properties
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matrix factorization
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maximal Cohen-Macaulay module
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order ideal
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rings of finite CM-type
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syzygy
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Ulrich module
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