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Regular solids and isolated singularities by Klaus Lamotke

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Published by Vieweg in Braunschweig .
Written in English

Subjects:

  • Singularities (Mathematics),
  • Low-dimensional topology.,
  • Surfaces.

Book details:

Edition Notes

StatementKlaus Lamotke.
SeriesAdvanced lectures in mathematics
Classifications
LC ClassificationsQA571 .L36 1986
The Physical Object
Paginationix, 224 p. :
Number of Pages224
ID Numbers
Open LibraryOL2307740M
ISBN 10352808958X
LC Control Number86184337

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Regular solids and isolated singularities. [Klaus Lamotke] Home. WorldCat Home About WorldCat Help. Search. Search for Library Items Search for Lists Search for Book, Internet Resource: All Authors / Contributors: Klaus Lamotke. Find more information about: . Search within book. Pages I-IX. PDF. Regular Solids and Finite Rotation Groups. Klaus Lamotke. Pages Finite Subgroups of SL(2, C) and Invariant Polynomials. Local Theory of Several Complex Variables. Klaus Lamotke. Pages Quotient Singularities and Their Resolutions. Klaus Lamotke. Pages The Hierarchy of Simple. Cite this chapter as: Lamotke K. () Regular Solids and Finite Rotation Groups. In: Regular Solids and Isolated Singularities. Advanced Lectures in : Klaus Lamotke. The Platonic solids are prominent in the philosophy of Plato, their namesake. Plato wrote about them in the dialogue Timaeus c. B.C. in which he associated each of the four classical elements (earth, air, water, and fire) with a regular solid. Earth was associated with the cube, air with the octahedron, water with the icosahedron, and fire.

Regular Solids and 新品 Lectures Isolated Singularities 洋書 (Advanced Lectures in Mathematics) 新品 洋書:0pXwy:ZEROPARTNER 商品情報 [5営業日以内に発送予定]. classi cation of algebraic surfaces with isolated singularities, and the classi cation of Lie algebras and simple groups. Let G be a nite subgroup of SU 2(C) - the binary group of invariance of Platonic solids. If C2 is a two-dimensional complex space, then C2=Gis a complex surfaces with an isolated singularity. It . Regular solid definition is - any of the five possible regular polyhedrons that include the regular forms of the tetrahedron, hexahedron, octahedron, dodecahedron, and icosahedron. Regular solids synonyms, Regular solids pronunciation, Regular solids translation, English dictionary definition of Regular solids. n any of the five possible regular polyhedra: cube, tetrahedron, octahedron, icosahedron, and dodecahedron.

The Platonic solids are named after their discussion in. Plato, Timaeus dialogue; Their construction and the proof that there is exactly five of them appears in. Euclid, Book XIII of the Elements, ∼ \sim BC; Modern textbook accounts include. Klaus Lamotke, section 1 . Here’s a draft of a little thing I’m writing for the Newsletter of the London Mathematical regular icosahedron is connected to many ‘exceptional objects’ in mathematics, and here I describe two ways of using it to construct E 8 \mathrm{E} uses a subring of the quaternions called the ‘icosians’, while the other uses Du Val’s work on the resolution of Kleinian. Please note that you type in the name of file (without ) and not the name of file here. I'm only saying this because your question shows that file is called to avoid confusion later on. Compiling in an app may not work if you have file open, often it is necessary to focus on the file when calling on the bibliography program. If a local ring R is regular and satisfies the assumption of the lemma, we call it a regular twisted forms of the rational double point of type A p−1. See [57] for more on this.