Regulators and characteristic classes of flat bundles
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This is a substantial revision of the older version of this paper. The main result of the old version (the equality, up to a factor of 2 of the Beilinson and Borel regulators) is now a conjecture. The main results give equality of Beilinson chern classes and Cheeger-Simons-Chern classes in various situations such as for flat bundles over quasi projective varieties. We also prove the equality (up to a factor of two) of the Borel regulator element and the universal Cheeger-Simons Chern class.
45 pages, Plain TeX. This will appear in "The Arithmetic and Geometry of Algebraic Cycles", Proc. of CRM Summer School, Banff, AMS, 2000
45 pages, Plain TeX. This will appear in "The Arithmetic and Geometry of Algebraic Cycles", Proc. of CRM Summer School, Banff, AMS, 2000