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The Hormander and Maslov Classes and Fomenko's Conjecture

2002/02/10 by Z. Tevdoradze
Mathematics · #math.SG #msc:58F05 #msc:57R20

paper · pdf

published as Georgian Math. J.,v.4, 2,1997,185-2000 · 13 pages

arxiv created 2002/02/10 · arxiv updated 2009/11/30

Abstract

Some functorial properties are studied for the Hörmander classes defined for symplectic bundles. The behaviour of the Chern first form on a Lagrangian submanifold in an almost Hermitian manifold is also studied, and Fomenko's conjecture about the behaviour of a Maslov class on minimal Lagrangian submanifolds is considered.

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