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Torre de sillas de montar

De Wikipedia, la enciclopedia libre

Dos períodos de una torre de sillas de montar triple

En geometría diferencial, una torre de sillas de montar (nombre en inglés: saddle tower) es una familia de superficies mínimas que generalizan el periódico único de la segunda superficie de Scherk, de modo que adquiere N-simetría (N> 2) alrededor de un eje.[1][2]

Estas superficies son las únicas superficies mínimas periódicamente incrustadas propiamente en R3 con genus cero y un número finito de finales del tipo de Scherk en el cociente.[3]

Referencias

  1. H. Karcher, Embedded minimal surfaces derived from Scherk's examples, Manuscripta Math. 62 (1988) pp. 83–114.
  2. H. Karcher, Construction of minimal surfaces, in "Surveys in Geometry", Univ. of Tokyo, 1989, and Lecture Notes No. 12, SFB 256, Bonn, 1989, pp. 1–96.
  3. Joaquın Perez and Martin Traize, The classification of singly periodic minimal surfaces with genus zero and Scherk-type ends, Transactions of the American Mathematical Society, Volume 359, Number 3, March 2007, Pages 965–990

Enlaces externos

Esta página se editó por última vez el 23 oct 2023 a las 10:42.
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