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Matrix Presentations af the Teichmuller Space af A Punctured Torus

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Abstract

A punctured torus (1;1) is a building block of oriented surfaces. Thegoal of this paper is to formulate the matrix presentations of elements of the Te-ichmuller space of a punctured torus. LetC be a matrix presentation of the bound-ary component of (1;1). In the level of the matrix groupSL(2;R), we shall showthat the trace ofC is always negative.

참고문헌 (7)

  1. "The geometry of discrete groups Graduate Texts in Mathematics" (1983), Springer-Verlag
  2. "Geometric structures on manifolds and varieties of representations Geometry of group representations"
  3. "Convex real projective structures on compact surfaces" (1990)
  4. "The modular group action on realSL -characters of a one-holed torus", 7, pp.433~486 (2003)
  5. "Deformation spaces associated to compact hyperbolic man-ifolds Discrete groups in geometry and analysis"
  6. "Canonical polygons for nitely generated Fuchsian groups", pp.~1349 (1965)
  7. "Matrix presentations of the Teichmuller space of a pair of pants", pp.1~23 (2004)

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