Integral Domains Inside Noetherian Power Series Rings
William J. Heinzer, Christel R ...
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Simple Extensions with the Minimum Degree Relations of Integral Domain ...
Susumu Oda
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Factorization in integral domains by Daniel D. Anderson
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Modules over non-Noetherian domains by Laszlo Fuchs, Luigi Salce
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Boundary properties and applications of the differentiated Poisson integral for different domains by Sergo Topuria
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Factoring Ideals in Integral Domains Lecture Notes Of The Unione Matematica Italiana by Evan Houston
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Parallel solution of integral equation based EM problems in the frequency domain by Yu Zhang
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Modules over non-Noetherian domains by László Fuchs, Laszlo Fuchs, Luigi Salce
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Simple extensions with the minimum degree relations of integral domains by Oda, Susumu, Ken-ichi Yoshida
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Publishing History

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Subjects
Commutative rings, Noetherian rings, Algebraic fields, Factorization (Mathematics), Mathematics, Modules (Algebra), Ring extensions (Algebra), 31.23 rings, algebras, Algebra - General, Anneaux commutatifs, Anneaux sans diviseurs de zéro, Calculus, Commutative algebra -- Commutative ring extensions and related topics -- Completion of commutative rings, Commutative algebra -- Commutative ring extensions and related topics -- Integral closure of commutative rings and ideals; integrally closed rings, related rings (Japanese, etc.)., Commutative algebra -- Commutative ring extensions and related topics -- Integral dependence in commutative rings; going up, going down, Commutative algebra -- Commutative ring extensions and related topics -- Polynomials over commutative rings, Commutative algebra -- Commutative ring extensions and related topics -- Rings of fractions and localization for commutative rings, Commutative algebra -- Commutative ring extensions and related topics -- Étale and flat extensions; Henselization; Artin approximation, Commutative algebra -- General commutative ring theory -- Divisibility and factorizations in commutative rings, Commutative algebra -- General reference works (handbooks, dictionaries, bibliographies, etc.) pertaining to commutative algebra
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Prolific Authors

who have written the most books on this subject
Laszlo Fuchs, 2 books
Luigi Salce, 2 books
Oda, Susumu, 1 book
Ken-ichi Yoshida, 1 book
László Fuchs, 1 book
Yu Zhang, 1 book
Sergo Topuria, 1 book
Evan Houston, 1 book
Daniel D. Anderson, 1 book
Sylvia Wiegand, 1 book
Susumu Oda, 1 book
William J. Heinzer, 1 book
Christel Rotthaus, 1 book