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math.GMFeb 1, 2004
17
citations (OpenAlex)
authors
  • William M. Goldman
arXiv abstractPDF
paper

An exposition of results of Fricke

arXiv:math/0402103

Abstract

This paper gives an elementary proof of the result that the conjugacy classes of pairs (X,Y) of unimodular 2x2 complex matrices is an affine 3-space, parametrized by the traces of X, Y and XY. Identities for triples of elements of SL(2,C) are also derived.

Cited by in corpus (9)

  • The Modular Group Action on Real SL(2)-characters of a One-Holed Torus
  • Quaternions in mathematical physics (1): Alphabetical bibliography
  • Invariants of 2 by 2 matrices, irreducible SL(2,C) characters and the Magnus trace map
  • An elementary proof of uniqueness of Markoff numbers which are prime powers
  • Irreducible flat SL(2,R)-connections on the trivial holomorphic bundle
  • Homological action of the modular group on some cubic moduli spaces
  • Tamely Ramified Covers of the Projective Line with Alternating and Symmetric Monodromy
  • End Invariants for $\SL(2,C)$ characters of the one-holed torus
  • Non-triviality of some one-relator products of three groups
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