FL
Franz Lemmermeyer
math.NTmath.HOmath.ACmath.GR
On Valency
published · living versionsW_q3h8pvtj·v1 · currentpublished
Preprints & journals
52 papers in the corpus · 2002–2026On the Babylonian Division of Trapezoids2608.29659v1 · Franz Lemmermeyer2026 · 0 citationsarXiv
Euclidean Rings2608.23216v1 · Franz Lemmermeyer2026 · 0 citationsarXiv
Kuroda's Class Number Formula2607.27034v1 · Franz Lemmermeyer2026 · 73 citationsActa Arith. 66, No. 3, 245-260 (1994)
Arnold Scholz: Between Mathematics and Politics2602.13705v1 · Franz Lemmermeyer2026 · 0 citationsarXiv
Vieta jumping and small norms in quadratic number fields2601.15229v1 · Franz Lemmermeyer2026 · 0 citationsarXiv
Gauss and p-adic numbers2510.11559v2 · Franz Lemmermeyer2025 · 0 citationsarXiv
Octic Hilbert 2-class fields of real quadratic fields with discriminant 8p2510.10295v1 · Franz Lemmermeyer2025 · 0 citationsarXiv
Extensions with Galois group Hol(C8) unramified over a complex quadratic number field2503.23027v1 · Elliot Benjamin, Franz Lemmermeyer, Chip Snyder2025 · 0 citationsarXiv
The Computation of Gal for some Complex Quadratic Number Fields 2503.23031v1 · Elliot Benjamin, Franz Lemmermeyer, Chip Snyder2025 · 0 citationsActa Arith. 212, No. 1, 71-98 (2024)
Dirichlet's Lemma in Number Fields2502.00526v3 · Franz Lemmermeyer2025 · 0 citationsarXiv
Ring class fields and a result of Hasse2403.04986v2 · R. Evans, F. Lemmermeyer, Z.-H. Sun et al.2024 · 1 citationarXiv
Hermite's identity and the quadratic reciprocity law2206.01170v1 · Franz Lemmermeyer2022 · 1 citationarXiv
Ein Brief von Eisensteins Eltern an Gauss2101.04519v1 · Franz Lemmermeyer2021 · 0 citationsarXiv
Gotthold Eisenstein and Philosopher John2101.03344v1 · Franz Lemmermeyer2021 · 1 citationEMS Newsletter September 2020 EMS NEWSLETTER EMS Newsletter 2020 EWSLETTER
Scholz's reciprocity law in number fields2101.03145v1 · Franz Lemmermeyer2021 · 0 citationsarXiv
On Leonardo da Vinci's proof of the Theorem of Pythagoras1311.0816v2 · Franz Lemmermeyer2013 · 0 citationsarXiv
On 2-Class field towers of some imaginary quadratic number fields1310.6589v1 · Franz Lemmermeyer2013 · 16 citationsJ. Theor. Nombres Bordeaux 6 (1994), 261-272
Rational Quartic Reciprocity1310.6591v1 · Franz Lemmermeyer2013 · 0 citationsActa Arith. 67 (1994), 387-390
Rational Quartic Reciprocity II1310.6597v1 · Franz Lemmermeyer2013 · 0 citationsActa Arith. 80 (1997), 273-276
A Supplement to Scholz's Reciprocity Law1310.6599v1 · Franz Lemmermeyer2013 · 0 citationsActa Arith. 129 (2007), 319-324
Euler, Goldbach, and "Fermat's Theorem"1310.6605v1 · Franz Lemmermeyer2013 · 0 citationsElem. Math. 65, No. 4, 144-153 (2010)
Unramified Quaternion Extensions of Quadratic Number Fields1310.6606v1 · Franz Lemmermeyer2013 · 22 citationsJ. Theor. Nombres Bordeaux 9 (1997), 51-68
The 4-class group of real quadratic number fields1310.6607v1 · Franz Lemmermeyer2013 · 4 citationsarXiv
Small Norms in Quadratic Fields1310.6608v1 · Franz Lemmermeyer2013 · 0 citationsarXiv
The Ambiguous Class Number Formula Revisited1309.1071v1 · Franz Lemmermeyer2013 · 30 citationsarXiv
An Application of the Dedekind-Hasse Criterion1205.1147v1 · Franz Lemmermeyer2012 · 1 citationarXiv
The Euclidean Algorithm in Cubic Number Fields1202.6019v1 · Stefania Cavallar, Franz Lemmermeyer2012 · 8 citationsProceedings of the International Conference, Eger, Hungary, July 29 - August 2, 1996, 123-146 (1998)
Euclidean Windows1202.6020v1 · Stefania Cavallar, Franz Lemmermeyer2012 · 0 citationsLMS J. Comput. Math. 3, 336-355 (2000)
Simplest Cubic Number Fields1202.6022v1 · Franz Lemmermeyer, Attila Petho2012 · 3 citationsManuscr. Math. 88, No.1, 53-58 (1995)
Harbingers of Artin's Reciprocity Law. III. Gauss's Lemma and Artin's Transfer1202.5772v1 · Franz Lemmermeyer2012 · 0 citationsarXiv
Harbingers of Artin's Reciprocity Law. IV. Bernstein's Reciprocity Law1202.5774v1 · Franz Lemmermeyer2012 · 0 citationsarXiv
Harbingers of Artin's Reciprocity Law. II. Irreducibility of Cyclotomic Polynomials1202.5776v1 · Franz Lemmermeyer2012 · 0 citationsarXiv
Ideal class groups of cyclotomic number fields I1202.5777v1 · Franz Lemmermeyer2012 · 43 citationsarXiv
Ideal class groups of cyclotomic number fields II1202.5778v1 · Franz Lemmermeyer2012 · 6 citationsarXiv
Hilbert 2-Class Fields and 2-Descent1202.5515v1 · Franz Lemmermeyer2012 · 0 citationsarXiv
Simerka - Quadratic Forms and Factorization1201.0282v1 · Franz Lemmermeyer2011 · 0 citationsarXiv
Harbingers of Artin's Reciprocity Law. I. The Continuing Story of Auxiliary Primes1109.1228v1 · Franz Lemmermeyer2011 · 1 citationarXiv
Relations in the 2-Class Group of Quadratic Number Fields1108.6213v1 · Franz Lemmermeyer2011 · 5 citationsarXiv
Euclid's Algorithm in quartic CM-fields1108.6215v1 · Franz Lemmermeyer2011 · 1 citationarXiv
Binomial Squares in Pure Cubic Number Fields1108.6218v2 · Franz Lemmermeyer2011 · 5 citationsarXiv
Parametrizing Algebraic Curves1108.6219v1 · Franz Lemmermeyer2011 · 1 citationarXiv
Arithmetic of Pell surfaces1108.6305v1 · Samuel Hambleton, Franz Lemmermeyer2011 · 12 citationsActa Arith. 146, No. 1, 1-12 (2011)
Counterexamples to the Hasse principle1108.6310v1 · Wayne Aitken, Franz Lemmermeyer2011 · 11 citationsarXiv
Jacobi and Kummer's Ideal Numbers1108.6066v1 · Franz Lemmermeyer2011 · 8 citationsAbh. Math. Semin. Univ. Hamb. 79, No. 2, 165-187 (2009)
Why is the Class Number of $\Q(\sqrt[3]{11})$ even?1108.6069v1 · Franz Lemmermeyer2011 · 0 citationsarXiv
Kronecker-Weber via Stickelberger1108.5671v1 · Franz Lemmermeyer2011 · 2 citationsJ. Th\'eor. Nombres Bordx. 7, No. 2, 555-558 (2005)
Selmer Groups and Quadratic Reciprocity1108.5674v1 · Franz Lemmermeyer2011 · 10 citationsAbh. Math. Semin. Univ. Hamb. 6, 279-293 (2006)
Grün's Theorems and Class Groups1108.5677v1 · Franz Lemmermeyer2011 · 0 citationsArch. Math. 96, No. 2, 135-138 (2011)
The Snake Lemma1108.5684v1 · Franz Lemmermeyer2011 · 0 citationsarXiv
Binary Quadratic Forms and Counterexamples to Hasse's Local-Global Principle1108.5687v1 · Franz Lemmermeyer2011 · 5 citationsarXiv
Career total: 244 works. 52 are in this corpus.Showing the 50 most recent.
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