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Divisors And Euler Sparks Of Atomic Sections  (Make Corrections)  
F. Reese Harvey, John Zweck



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Abstract: this paper is twofold. The first purpose is to give a simple treatment of the basic theory of atomic sections and their zero currents or divisors. This theory (see [HS,HL1]) places the classical theory of characteristic classes on a new and more general analytic footing based on de Rham currents and geometric measure theory. The second purpose is to discuss an instance of the Cheeger-Simons theory of differential characters from this analytic perspective. Introduction. (Update)

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BibTeX entry:   (Update)

@misc{ harvey-divisors,
  author = "F. Reese Harvey and John Zweck",
  title = "Divisors And Euler Sparks Of Atomic Sections",
  url = "citeseer.ist.psu.edu/197854.html" }
Citations (may not include all citations):
188   Geometric Measure Theory (context) - Federer - 1969
52   Differential Forms in Algebraic Topology (context) - Bott, Tu - 1982
50   to appear - MacPherson
45   Stable Mappings and their Singularities (context) - Golubitsky, Guillemin - 1974
13   A theory of characteristic currents associated with a singul.. (context) - Harvey, Lawson - 1993
11   Differential Characters and Geometric Invariants (context) - Cheeger, Simons - 1985
8   Zero divisors of atomic functions (context) - Harvey, Semmes - 1992
7   to appear (context) - theory
6   American Mathematical Society Colloquium Publications (context) - Lefschetz, Topology - 1942
5   A simple intrinsic proof of the Gauss-Bonnet formula for clo.. (context) - Chern
4   Stiefel--Whitney Currents - Harvey, Zweck
3   Instituto Nazionale di Alta Mathematica (context) - Cheeger, Differential - 1973
2   Ergobnisse der Mathematik und ihrer Grenzgebeite (context) - Fulton, Theory - 1984
2   Slicing and intersection theory for chains associated with r.. (context) - Hardt - 1972
1   the cohomology of smooth manifolds (context) - Allendoerfer, Eells - 1950
1   Stiefel--Whitney sparks (context) - Zweck
1   Secondary Characteristic Currents (context) - Harvey, Lawson et al.

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