Book by Vladimir G. Berkovich - Integration Of One-Forms On P-Adic Analytic Spaces. (Am-162) (Annals Of Mathematics Studies) Pdf ISBN-10 0691128626, ISBN-13 978-0691128

Integration Of One-Forms On P-Adic Analytic Spaces. (Am-162) (Annals Of Mathematics Studies)

By autor: Vladimir G. Berkovich
Science and Math books
DMCA

Among the many differences between classical and p-adic objects, those related to differential equations occupy a special place. For example, a closed p-adic analytic one-form defined on a simply-connected domain does not necessarily have a primitive in the class of analytic functions. In the early 1980s, Robert Coleman discovered a way to construct primitives of analytic one-forms on certain smoo...

Series: Annals of Mathematics Studies (Book 176)
Paperback: 168 pages
Publisher: Princeton University Press; First Edition edition (December 3, 2006)
Language: English
ISBN-10: 0691128626
ISBN-13: 978-0691128627
Product Dimensions: 6.1 x 0.4 x 9.2 inches
Amazon Rank: 4710225
Format: PDF ePub Text TXT fb2 ebook

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Vladimir G. Berkovich epub
Vladimir G. Berkovich books
English pdf
Science and Math epub ebooks
0691128626 epub

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nalytic curves in a bigger class of functions. Since then, there have been several attempts to generalize his ideas to smooth p-adic analytic spaces of higher dimension, but the spaces considered were invariably associated with algebraic varieties.This book aims to show that every smooth p-adic analytic space is provided with a sheaf of functions that includes all analytic ones and satisfies a uniqueness property. It also contains local primitives of all closed one-forms with coefficients in the sheaf that, in the case considered by Coleman, coincide with those he constructed. In consequence, one constructs a parallel transport of local solutions of a unipotent differential equation and an integral of a closed one-form along a path so that both depend nontrivially on the homotopy class of the path.Both the author's previous results on geometric properties of smooth p-adic analytic spaces and the theory of isocrystals are further developed in this book, which is aimed at graduate students and mathematicians working in the areas of non-Archimedean analytic geometry, number theory, and algebraic geometry.