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Source: The Open Library

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1(16,6) configurations and geometry of Kummer surfaces in P3

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“(16,6) configurations and geometry of Kummer surfaces in P3” Metadata:

  • Title: ➤  (16,6) configurations and geometry of Kummer surfaces in P3
  • Author:
  • Language: English
  • Number of Pages: Median: 101
  • Publisher: American Mathematical Society
  • Publish Date:
  • Publish Location: Providence, RI

“(16,6) configurations and geometry of Kummer surfaces in P3” Subjects and Themes:

Edition Identifiers:

Access and General Info:

  • First Year Published: 1994
  • Is Full Text Available: No
  • Is The Book Public: No
  • Access Status: No_ebook

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    2Sopra i piani ed i punti singolari della superficie di Kummer

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    “Sopra i piani ed i punti singolari della superficie di Kummer” Metadata:

    • Title: ➤  Sopra i piani ed i punti singolari della superficie di Kummer
    • Author:
    • Language: ita
    • Number of Pages: Median: 810
    • Publisher: ➤  [R. Accademia delle scienze fisiche e matematiche]
    • Publish Date:
    • Publish Location: Naples]

    “Sopra i piani ed i punti singolari della superficie di Kummer” Subjects and Themes:

    Edition Identifiers:

    Access and General Info:

    • First Year Published: 1878
    • Is Full Text Available: No
    • Is The Book Public: No
    • Access Status: No_ebook

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    3Kummer's quartic surface

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    “Kummer's quartic surface” Metadata:

    • Title: Kummer's quartic surface
    • Author: ➤  
    • Language: English
    • Number of Pages: Median: 236
    • Publisher: ➤  BiblioBazaar - University press - Merchant Books - Cambridge University Press - University Press - Creative Media Partners, LLC - Franklin Classics Trade Press - Franklin Classics
    • Publish Date: ➤  
    • Publish Location: ➤  Cambridge - Cambridge [Eng.] - New York

    “Kummer's quartic surface” Subjects and Themes:

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    First Setence:

    "The eight corners of a cube form a very simple configuration; yet by joining alternate corners by the diagonals of the faces we get two tetrahedra such that each edge of one meets two opposite edges of the other, and the figure possesses all the projective features of the most general pair of tetrahedra having this property."

    Access and General Info:

    • First Year Published: 1905
    • Is Full Text Available: Yes
    • Is The Book Public: Yes
    • Access Status: Public

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    Wiki

    Source: Wikipedia

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    Kummer surface

    the Kummer involution gives a K3 surface with 16 disjoint rational curves; these K3 surfaces are also sometimes called Kummer surfaces. Other surfaces closely

    Ernst Kummer

    Ernst Eduard Kummer (29 January 1810 – 14 May 1893) was a German mathematician. Skilled in applied mathematics, Kummer trained German army officers in

    Algebraic surface

    whether the surface is connected, or simply connected) to be deferred somewhat. Higher degree surfaces include, for example, the Kummer surface. The classification

    Kummer

    Kummer is a German surname. Notable people with the surname include: Bernhard Kummer (1897–1962), German Germanist Clare Kummer (1873–1958), American

    Federigo Enriques

    Quartic surfaces in 3-spaces are now classified (when non-singular) as cases of K3 surfaces; the classical approach was to look at the Kummer surfaces, which

    Equations defining abelian varieties

    interest in nineteenth century geometry in the Kummer surface came in part from the way a quartic surface represented a quotient of an abelian variety with

    Kummer variety

    The Kummer variety of a 2-dimensional abelian variety is called a Kummer surface. Shimura, Goro (1998), Abelian varieties with complex multiplication

    Supersingular K3 surface

    Artin supersingular K3 surfaces. Supersingular K3 surfaces can be considered the most special and interesting of all K3 surfaces. More generally, a smooth

    List of complex and algebraic surfaces

    surfaces Wave surface, a special tetrahedroid Plücker surfaces, birational to Kummer surfaces Weddle surfaces, birational to Kummer surfaces Smooth quartic

    K3 surface

    connected algebraic surface that satisfies the same conditions. In the Enriques–Kodaira classification of surfaces, K3 surfaces form one of the four