The cone of type <mml:math altimg="si1.gif" display="inline" overflow="scroll" xmlns:xocs="http://www.elsevier.com/xml/xocs/dtd" xmlns:xs="http://www.w3.org/2001/XMLSchema" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xmlns="http://www.elsevier.com/xml/ja/dtd" xmlns:ja="http://www.elsevier.com/xml/ja/dtd" xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:tb="http://www.elsevier.com/xml/common/table/dtd" xmlns:sb="http://www.elsevier.com/xml/common/struct-bib/dtd" xmlns:ce="http://www.elsevier.com/xml/common/dtd" xmlns:xlink="http://www.w3.org/1999/xlink" xmlns:cals="http://www.elsevier.com/xml/common/cals/dtd"><mml:mi>A</mml:mi></mml:math>, level 1, conformal blocks divisors-Reference-Cited by-同舟云学术

The cone of type A, level 1, conformal blocks divisors

Published:2012-10 Issue:2 Volume:231 Page:798-814
ISSN:0001-8708
Container-title:Advances in Mathematics
language:en
Short-container-title:Advances in Mathematics

Author:

Giansiracusa Noah,Gibney Angela

Publisher

Elsevier BV

Subject

General Mathematics

Reference33 articles.

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2. V. Alexeev, David Swinarski, Nef divisors on M¯0,n, 2008, eprint arXiv:0812.0778v1 [math.AG].

3. J. Alper, Computing invariants via slicing groupoids: Gelfand–MacPherson, Gale and positive characteristic stable maps, Math. Nachr. (in press) eprint arXiv:1011.3448 [math.AG].

4. Maxim Arap, Angela Gibney, Jim Stankewicz, David Swinarski, sln level 1 conformal blocks divisors on M̄0,n, Int. Math. Res. Not. (in press) eprint arXiv:1009.4664.

5. The moduli spaces of hyperelliptic curves and binary forms;Avritzer;Math. Z.,2002

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