Holomorphic Curves in Low Dimensions : From Symplectic Ruled Surfaces to Plan...

Check the listing for details.

GBP 34.67
Condition: see listing
LocationCastle Donington GB
ShippingUSD 19.51 · Flat
Seller superbookdeals1
95.6% positive · 76652 feedback
ListingFixedPriceItem · Active
Start time2024-06-10T02:55:28.000Z
End time2025-02-10T03:55:28.000Z
Time leftP25DT14H56M59S
View on eBay Read review
Holomorphic Curves in Low Dimensions : From Symplectic Ruled Surfaces to Plan... Specs
Return postage will be paid byBuyer
Returns AcceptedReturns Accepted
After receiving the item, your buyer should cancel the purchase within30 days
Book TitleHolomorphic Curves in Low Dimensions : From Symplectic Ruled Surf
Number of Pages294 Pages
Publication NameHolomorphic Curves in Low Dimensions: from Symplectic Ruled Surfaces to Planar Contact Manifolds
LanguageEnglish
PublisherSpringer International Publishing A&G
Item Height235 mm
SubjectMathematics
Publication Year2018
TypeTextbook
Item Weight4686 g
AuthorChris Wendl
Item Width155 mm
SeriesLecture Notes in Mathematics
FormatPaperback
Listing details

Holomorphic Curves in Low Dimensions : From Symplectic Ruled Surfaces to Planar Contact Manifolds, Paperback by Wendl, Chris, ISBN 3319913697, ISBN-13 9783319913698,

Brand New, Free P&P in the UK This monograph provides an accessible introduction to the applications of pseudoholomorphic curves in symplectic and contact geometry, with emphasis on dimensions four and three. The first half of th focuses on McDuffs characterization of symplectic rational and ruled surfaces, one of the classic early applications of holomorphic curve theory. The proof presented here uses the language of Lefschetz fibrations and pencils, thus it includes some background on these topics, in addition to a survey of the required analytical results on holomorphic curves. Emphasizing applications rather than technical results, the analytical survey mostly refers to other sources for proofs, while aiming to provide precise statements that are widely applicable, plus some informal discussion of the analytical ideas behind them. The second half of th then extends this program in two complementary directions: (1) a gentle introduction to Gromov-Witten theory and complete proof of the classification of uniruled symplectic 4-manifolds; and (2) a survey of punctured holomorphic curves and their applications to questions from 3-dimensional contact topology, such as classifying the symplectic fillings of planar contact manifolds.This book will be particularly useful to graduate students and researchers who have basic literacy in symplectic geometry and algebraic topology, and would like to learn how to apply standard techniques from holomorphic curve theory without dwelling more than necessary on the analytical details. This book is also part of the Virtual Series on Symplectic Geometry