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Rooting out letters: octagonal symbol alphabets and algebraic number theory

• Authors : Matthias Volk; Andrew J. McLeod; Jacob L. Bourjaily

Subjects: High Energy Physics - Theory; Discrete mathematics; Physics

• Source: Journal of High Energy PhysicsBourjaily, J L, McLeod, A J, Vergu, C, Volk, M, von Hippel, M & Wilhelm, M 2020, ' Rooting out letters : octagonal symbol alphabets and

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Algorithms in Algebraic Number Theory

• Authors : Hendrik W. Lenstra

Subjects: Mathematics - Number Theory; Applied Mathematics; General Mathematics

• Source: Bulletin of the American Mathematical Society. 26:211-245

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Length of the Sum and Product of Algebraic Numbers.

• Authors : Dubickas, A.¹ ; Smyth, C. J.²

• Source: Mathematical Notes. May/Jun2005, Vol. 77 Issue 5/6, p787-793. 7p.

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Book Review: Algebraic number theory

• Authors : Harold M. Edwards

Subjects: Pure mathematics; Class (set theory); Applied Mathematics

• Source: Bulletin of the American Mathematical Society. 2:321-328

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Class field theory, its three main generalisations, and applications

• Authors : Ivan Fesenko

Subjects: Pure mathematics; Kummer theory; Anabelian geometry

• Source: EMS Surveys in Mathematical Sciences. 8:107-133

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Arithmetic hyperbolicity and a stacky Chevalley-Weil theorem

• Authors : Daniel Loughran; Ariyan Javanpeykar

Subjects: Pure mathematics; Conjecture; Mathematics - Number Theory

• Source: Loughran, D & Javanpeykar, A 2020, ' Arithmetic hyperbolicity and a stacky Chevalley-Weil theorem ', Journal of the London Mathematical Society . https://doi.org/10.1112/jlms.12394

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An automorphic generalization of the Hermite–Minkowski theorem

• Authors : Gaëtan Chenevier;

Subjects: algebraic number theory; General Mathematics; Algebraic number theory

• Source: Duke Math. J. 169, no. 6 (2020), 1039-1075Duke Mathematical JournalDuke Mathematical Journal, Duke University Press, 2020, 169 (6), pp.1039--1075

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A quaternionic construction of p-adic singular moduli

• Authors : Xavier Guitart; Xavier Xarles; Marc Masdeu

Subjects: Pure mathematics; Mathematics - Number Theory; Quaternion algebra

• Source: Research in the Mathematical Sciences. 8

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The collaboration of Emil Artin and George Whaples: Artin’s mathematical circle extends to America

• Authors : Della Dumbaugh; Joachim Schwermer

Subjects: Algebra; Mathematics (miscellaneous); Finite field

• Source: Archive for History of Exact Sciences. 66:465-484

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Lattice Models of Finite Fields

• Authors : Mina M. Zarrin; Lucian M. Ionescu

Subjects: History and Overview (math.HO); Mathematics - History and Overview; Algebraic number theory

• Source: Advances in Pure Mathematics. :451-466

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