SOME REMARKS ON LANDAU–GINZBURG POTENTIALS FOR ODD-DIMENSIONAL QUADRICS release_bvmzkiigival7p2bowuubjpsle

by VASSILY GORBOUNOV, MAXIM SMIRNOV

Published in Glasgow Mathematical Journal by Cambridge University Press (CUP).

2014   Volume 57, Issue 03, p481-507

Abstract

<jats:title>Abstract</jats:title>We study the possibility of constructing a Frobenius manifold for the standard Landau–Ginzburg model of odd-dimensional quadrics<jats:italic>Q</jats:italic><jats:sub>2<jats:italic>n</jats:italic>+1</jats:sub>and matching it with the Frobenius manifold attached to the quantum cohomology of these quadrics. Namely, we show that the initial conditions of the quantum cohomology Frobenius manifold of the quadric can be obtained from the suitably modified standard Landau–Ginzburg model.
In application/xml+jats format

Archived Files and Locations

application/pdf  309.5 kB
file_rq7bbudqdrg4hnj4gcg23ddwxe
web.archive.org (webarchive)
edoc.mpg.de (web)
application/pdf  237.2 kB
file_jmuzwf2lafcndd66uedatfp5ju
www.cambridge.org (web)
web.archive.org (webarchive)
Read Archived PDF
Preserved and Accessible
Type  article-journal
Stage   published
Date   2014-12-18
Language   en ?
Container Metadata
Open Access Publication
Not in DOAJ
In Keepers Registry
ISSN-L:  0017-0895
Work Entity
access all versions, variants, and formats of this works (eg, pre-prints)
Catalog Record
Revision: ec844bf3-ee7a-48ba-a49e-f0f396394668
API URL: JSON