London Mathematical Society Student Texts: Künneth Geometry : Symplectic Manifolds and Their Lagrangian Foliations by M. J. D. Hamilton and D. Kotschick (2023, Hardcover)

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Künneth Geometry : Symplectic Manifolds and Their Lagrangian Foliations, Hardcover by Hamilton, M. J. D.; Kotschick, D., ISBN 1108830714, ISBN-13 9781108830713, Brand New, Free shipping in the US

About this product

Product Identifiers

PublisherCambridge University Press
ISBN-101108830714
ISBN-139781108830713
eBay Product ID (ePID)18061243878

Product Key Features

Number of Pages200 Pages
Publication NameKünneth Geometry : Symplectic Manifolds and Their Lagrangian Foliations
LanguageEnglish
Publication Year2023
SubjectTopology
TypeTextbook
Subject AreaMathematics
AuthorM. J. D. Hamilton, D. Kotschick
SeriesLondon Mathematical Society Student Texts
FormatHardcover

Dimensions

Item Height0.6 in
Item Length9.3 in
Item Width6.1 in

Additional Product Features

LCCN2023-023076
Dewey Edition23
Series Volume NumberSeries Number 108
IllustratedYes
Dewey Decimal516.36
Table Of Content1. Introduction; 2. Linear algebra and bundle theory; 3. Symplectic geometry; 4. Foliations and connections; 5. Künneth structures; 6. The Künneth connection; 7. The curvature of a Künneth structure; 8. Hypersymplectic geometry; 9. Nilmanifolds; 10. Four-manifolds.
SynopsisThis elegant introduction to symplectic geometry and Lagrangian foliations is suitable for students at both the undergraduate and the graduate level. It includes both new expositions of standard material and new material that has not appeared in book form previously, and provides a systematic study of bi-Lagrangian geometry., This clear and elegant text introduces Künneth, or bi-Lagrangian, geometry from the foundations up, beginning with a rapid introduction to symplectic geometry at a level suitable for undergraduate students. Unlike other books on this topic, it includes a systematic development of the foundations of Lagrangian foliations. The latter half of the text discusses Künneth geometry from the point of view of basic differential topology, featuring both new expositions of standard material and new material that has not previously appeared in book form. This subject, which has many interesting uses and applications in physics, is developed ab initio, without assuming any previous knowledge of pseudo-Riemannian or para-complex geometry. This book will serve both as a reference work for researchers, and as an invitation for graduate students to explore this field, with open problems included as inspiration for future research.
LC Classification NumberQA665.H36 2024

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