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- W4246180764 abstract "This chapter deals with topological invariants and differential geometry. It first considers a topological space <italic>X</italic> for which singular homology and cohomology are defined, along with the Euler number <italic>e</italic>(<italic>X</italic>). The Euler number, also known as the Euler-Poincaré characteristic, is an important invariant of a topological space <italic>X</italic>. It generalizes the notion of the cardinality of a finite set. The chapter presents the simple formulas for computing the Euler-Poincaré characteristic (Euler number) of many of the spaces to be encountered throughout the book. It also discusses fundamental groups and covering spaces and some basics of the theory of complex manifolds and Hermitian metrics, including the concept of real manifold. Finally, it provides some general facts about divisors, line bundles, and the first Chern class on a complex manifold <italic>X</italic>." @default.
- W4246180764 created "2022-05-12" @default.
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- W4246180764 date "2017-10-19" @default.
- W4246180764 modified "2023-09-26" @default.
- W4246180764 title "Topological Invariants and Differential Geometry" @default.
- W4246180764 doi "https://doi.org/10.23943/princeton/9780691144771.003.0002" @default.
- W4246180764 hasPublicationYear "2017" @default.
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