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Gorenstein Quotient Singularities In Dimension Three by Stephen Shing Toung Yau
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1Gorenstein Quotient Singularities Of Monomial Type In Dimension Three
By Yukari Ito
The purpose of this paper is to construct a crepant resolution of quotient singularities by finite subgroups of SL(3,C) of monomial type, and prove that the Euler number of the resolution is equal to the number of conjugacy classes. This result is a part of conjecture II in previous paper "Crepant resolution of trihedral singularities" (alg-geom 9404008). These singularities are different from trihedral, but main idea of the proof is based on the method of trihedral case.
“Gorenstein Quotient Singularities Of Monomial Type In Dimension Three” Metadata:
- Title: ➤ Gorenstein Quotient Singularities Of Monomial Type In Dimension Three
- Author: Yukari Ito
- Language: English
Edition Identifiers:
- Internet Archive ID: arxiv-alg-geom9406001
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The book is available for download in "texts" format, the size of the file-s is: 5.25 Mbs, the file-s for this book were downloaded 96 times, the file-s went public at Mon Sep 23 2013.
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