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Symplectic Geometry and Secondary Characteristic Classes (Paperback, 1987)
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Symplectic Geometry and Secondary Characteristic Classes (Paperback, 1987)
Series: Progress in Mathematics
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The present work grew out of a study of the Maslov class (e. g.
(37]), which is a fundamental invariant in asymptotic analysis of
partial differential equations of quantum physics. One of the many
in terpretations of this class was given by F. Kamber and Ph.
Tondeur (43], and it indicates that the Maslov class is a secondary
characteristic class of a complex trivial vector bundle endowed
with a real reduction of its structure group. (In the basic paper
of V. I. Arnold about the Maslov class (2], it is also pointed out
without details that the Maslov class is characteristic in the
category of vector bundles mentioned pre viously. ) Accordingly, we
wanted to study the whole range of secondary characteristic classes
involved in this interpretation, and we gave a short description of
the results in (83]. It turned out that a complete exposition of
this theory was rather lengthy, and, moreover, I felt that many
potential readers would have to use a lot of scattered references
in order to find the necessary information from either symplectic
geometry or the theory of the secondary characteristic classes. On
the otherhand, both these subjects are of a much larger interest in
differential geome try and topology, and in the applications to
physical theories."
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