When is a Polynomial Ideal Binomial After an Ambient Automorphism?
| dc.contributor.author | Katthän, Lukas | |
| dc.contributor.author | Michalek, Mateusz | |
| dc.contributor.author | Miller, Ezra | |
| dc.date.accessioned | 2021-01-15T12:05:40Z | |
| dc.date.available | 2021-01-15T12:05:40Z | |
| dc.date.issued | 2019-12 | eng |
| dc.description.version | published | eng |
| dc.identifier.doi | 10.1007/s10208-018-9405-0 | eng |
| dc.identifier.ppn | 1744760152 | |
| dc.identifier.uri | https://kops.uni-konstanz.de/handle/123456789/52466 | |
| dc.language.iso | eng | eng |
| dc.rights | Attribution 4.0 International | |
| dc.rights.uri | http://creativecommons.org/licenses/by/4.0/ | |
| dc.subject | Ideal, Polynomial ring, Algorithm, Group action, Binomial, Toric variety, Orbit, Constructible set | eng |
| dc.subject.ddc | 510 | eng |
| dc.title | When is a Polynomial Ideal Binomial After an Ambient Automorphism? | eng |
| dc.type | JOURNAL_ARTICLE | eng |
| dspace.entity.type | Publication | |
| kops.citation.bibtex | @article{Katthan2019-12Polyn-52466,
year={2019},
doi={10.1007/s10208-018-9405-0},
title={When is a Polynomial Ideal Binomial After an Ambient Automorphism?},
number={6},
volume={19},
issn={1615-3375},
journal={Foundations of Computational Mathematics},
pages={1363--1385},
author={Katthän, Lukas and Michalek, Mateusz and Miller, Ezra}
} | |
| kops.citation.iso690 | KATTHÄN, Lukas, Mateusz MICHALEK, Ezra MILLER, 2019. When is a Polynomial Ideal Binomial After an Ambient Automorphism?. In: Foundations of Computational Mathematics. Springer. 2019, 19(6), pp. 1363-1385. ISSN 1615-3375. eISSN 1615-3383. Available under: doi: 10.1007/s10208-018-9405-0 | deu |
| kops.citation.iso690 | KATTHÄN, Lukas, Mateusz MICHALEK, Ezra MILLER, 2019. When is a Polynomial Ideal Binomial After an Ambient Automorphism?. In: Foundations of Computational Mathematics. Springer. 2019, 19(6), pp. 1363-1385. ISSN 1615-3375. eISSN 1615-3383. Available under: doi: 10.1007/s10208-018-9405-0 | eng |
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