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Home > Art, Film & Photography > Topologiaj Grupoj: Invarianta Teorio, Prezenta Teorio, Prezenta Teorio de Grupoj, Specialaj Funkcioj, Supergeometriaj Funkcioj, Turna Simetrio, Transformo de Mobius, L
Topologiaj Grupoj: Invarianta Teorio, Prezenta Teorio, Prezenta Teorio de Grupoj, Specialaj Funkcioj, Supergeometriaj Funkcioj, Turna Simetrio, Transformo de Mobius, L

Topologiaj Grupoj: Invarianta Teorio, Prezenta Teorio, Prezenta Teorio de Grupoj, Specialaj Funkcioj, Supergeometriaj Funkcioj, Turna Simetrio, Transformo de Mobius, L


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About the Book

Fonto: Wikipedia. Pa o: 51. apitro: Invarianta teorio, Prezenta teorio, Prezenta teorio de grupoj, Specialaj funkcioj, Supergeometriaj funkcioj, Turna simetrio, Transformo de Mobius, Laplaca konverto, Funkcio de Bessel, Trigonometria funkcio, Supereksponento, Turnado, -funkcio, Akermana funkcio, Eksponenta funkcio, Angula rapido, Grupa prezento, 3-dimensia turnada grupo, enerala lineara grupo, Diraka delta funkcio, Grupa algebro, Kvaredra simetrio, Planka kaj plafona funkcioj, Faktorialo, Elipsa integralo, Dudekedra simetrio, Okedra simetrio, Simetria funkcio, Funkcio de eraro, Diskreta grupo, Duedra simetrio en tri dimensioj, Rimana funkcio, Logaritma integrala funkcio, Kuba radiko, Beta-funkcio, Rivolua sinuso, Hilberta kvina problemo, Integrala eksponenta funkcio, Duopa eksponenta funkcio, Funkcio, Teoremo de Maschke, Afina prezento, Superradiko, Speciala funkcio, Uniforma funkcio. Excerpt: En matematiko, Transformo de Mobius estas bijekcia konforma bildigo de la etenda kompleksa ebeno (kio estas la kompleksa ebeno pligrandigita per la punkto je malfinio): La aro de iuj transformoj de Mobius formas grupon sub kompona o nomita kiel la grupo de Mobius. Transformoj de Mobius estas nomataj anka kiel frakciaj linearaj transformoj. La mobius-a grupo estas la a tomorfia grupo de la rimana sfero Certaj subgrupoj de la mobius-a grupo formas a tomorfiajn grupojn de la aliaj simple-koneksaj rimanaj surfacoj (la kompleksa ebeno kaj la hiperbola ebeno). Kiel tia, mobius-aj transformoj ludas gravan rolon en la teorio de rimanaj surfacoj. La kovranta grupo de iu rimana surfaco estas diskreta subgrupo de la mobius-a grupo (vidu grupon de Klein). mobius-aj transformoj estas anka proksime rilatanta al (izometrioj, izometrias) de hiperbolaj 3-duktoj. Aparte grava subgrupo de la mobius-a grupo estas la modula grupo; i estas centralo al la teorio de multaj fraktaloj, modulaj formoj, elipsaj kurboj. La enerala formo de transformo de Mobius...


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Product Details
  • ISBN-13: 9781232969488
  • Publisher: Books LLC, Wiki Series
  • Publisher Imprint: Books LLC, Wiki Series
  • Height: 246 mm
  • No of Pages: 52
  • Spine Width: 3 mm
  • Weight: 109 gr
  • ISBN-10: 1232969486
  • Publisher Date: 26 Jun 2012
  • Binding: Paperback
  • Language: Esperanto
  • Returnable: N
  • Sub Title: Invarianta Teorio, Prezenta Teorio, Prezenta Teorio de Grupoj, Specialaj Funkcioj, Supergeometriaj Funkcioj, Turna Simetrio, Transformo de Mobius, L
  • Width: 189 mm


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Topologiaj Grupoj: Invarianta Teorio, Prezenta Teorio, Prezenta Teorio de Grupoj, Specialaj Funkcioj, Supergeometriaj Funkcioj, Turna Simetrio, Transformo de Mobius, L
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