Modern Birkhäuser Classics
DOI: 10.1007/978-0-8176-4576-2_8
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Drawing Curves Over Number Fields

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Cited by 69 publications
(57 citation statements)
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“…His approach is connected with the dessins d'enfants of Grothendieck, see e.g. [10]. Similarly one can show that there are at most two equivalence classes of solutions over Q for k = 5.…”
Section: The Chebyshev Familiesmentioning
confidence: 95%
“…His approach is connected with the dessins d'enfants of Grothendieck, see e.g. [10]. Similarly one can show that there are at most two equivalence classes of solutions over Q for k = 5.…”
Section: The Chebyshev Familiesmentioning
confidence: 95%
“…In [1] we treated separately the case N = S 2 , by making use of Belyi maps (see [26]), but the proof was rather sketchy. Morris Hirsch asked us for more details and later gave us the following simple proof using triangulations.…”
Section: Triangulations and N = Smentioning
confidence: 99%
“…The graph G(7) is the 1-skeleton of a beautiful triangulation of a surface of genus three investigated by Klein [4]. In general G(N ) is the 1-skeleton of a triangulation of the modular curve X(N), and as such has appeared in the work of Brooks [1,2] and (essentially) Shabat-Voevodsky [13].…”
Section: Ramanujan Graphs From Modular Curvesmentioning
confidence: 99%