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Communications in Algebra Volume 43, 2015 - Issue 8
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Original Articles

Schönemann–Eisenstein–Dumas-Type Irreducibility Conditions that Use Arbitrarily Many Prime Numbers

Nicolae Ciprian Bonciocat “Simion Stoilow” Institute of Mathematics of the Romanian Academy, Bucharest, RomaniaCorrespondence[email protected]
Pages 3102-3122 | Received 03 Feb 2014, Published online: 04 Jun 2015

Citations (6)

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Read on this site (3)

Weilin Zhang & Pingzhi Yuan. (2023) On two conjectures of irreducible polynomials. Communications in Algebra 51:11, pages 4879-4884.
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Anuj Jakhar. (2018) On a mild generalization of the Schönemann - Eisenstein - Dumas irreducibility criterion. Communications in Algebra 46:1, pages 114-118.
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Anuj Jakhar & Neeraj Sangwan. (2017) On a mild generalization of the Schönemann irreducibility criterion. Communications in Algebra 45:4, pages 1757-1759.
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Articles from other publishers (3)

Christopher Davis, JungHwan Park & Arunima Ray. (2021) Linear independence of cables in the knot concordance group. Transactions of the American Mathematical Society 374:6, pages 4449-4479.
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D. Ştefănescu. (2020) Computational Aspects of Irreducible Polynomials. Computational Mathematics and Mathematical Physics 60:1, pages 128-133.
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Anca Iuliana Bonciocat & Nicolae Ciprian Bonciocat. (2019) Irreducibility Criteria for the Sum of Two Relatively Prime Multivariate Polynomials. Results in Mathematics 74:1.
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