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Iterated Integrals and Cycles on Algebraic Maniforlds (Nankai Tracts in Mathematics, Vol. 7)
 
 
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Iterated Integrals and Cycles on Algebraic Maniforlds (Nankai Tracts in Mathematics, Vol. 7) [Hardcover]

Bruno Harris (Author), K. T. Chen (Author)

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Book Description

981238720X 978-9812387202 May 2004
This work has been of great interest both to topologists and to number theorists. The first part of this book describes some of the work of Kuo-Tsai Chen on iterated integrals and the fundamental group of a manifold. The author attempts to make his exposition accessible to beginning graduate students. He then proceeds to apply Chen's constructions to algebraic geometry, showing how this leads to some results on algebraic cycles and the Abel-Jacobi homomorphism. Finally, he presents a more general point of view relating Chen's integrals to a generalization of the concept of linking numbers, and ends up with a new invariant of homology classes in a projective algebraic manifold.

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... the first self contained introduction to this subject which is also adapted for non experts and graduate students. -- Zentralblatt MATH

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Inside This Book (learn more)
First Sentence:
Iterated integrals in calculus have the form. Read the first page
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
harmonic volume, iterated integrals, lower central series, algebraic cycles, homology class, flat connection, regularity theorem, period matrix, associative algebra, normal bundle, angular form, heat kernel, linking number
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