Logo

Introduction to Homological Geometry

Small book cover: Introduction to Homological Geometry

Introduction to Homological Geometry
by

Publisher: arXiv

Description:
This is an introduction to some of the analytic (or integrable systems) aspects of quantum cohomology which have attracted much attention during the last few years. The small quantum cohomology algebra, regarded as an example of a Frobenius manifold, is described in the original naive manner, without going into the technicalities of a rigorous definition.

Home page url

Download or read it online for free here:
Download link 1
Download link 2

(multiple PDF files)

Similar books

Book cover: The Convenient Setting of Global AnalysisThe Convenient Setting of Global Analysis
by - American Mathematical Society
This book lays the foundations of differential calculus in infinite dimensions and discusses those applications in infinite dimensional differential geometry and global analysis not involving Sobolev completions and fixed point theory.
(9002 views)
Book cover: Lectures on Calabi-Yau and Special Lagrangian GeometryLectures on Calabi-Yau and Special Lagrangian Geometry
by - arXiv
An introduction to Calabi-Yau manifolds and special Lagrangian submanifolds from the differential geometric point of view, followed by recent results on singularities of special Lagrangian submanifolds, and their application to the SYZ Conjecture.
(7901 views)
Book cover: An Introduction to Gaussian GeometryAn Introduction to Gaussian Geometry
by - Lund University
These notes introduce the beautiful theory of Gaussian geometry i.e. the theory of curves and surfaces in three dimensional Euclidean space. The text is written for students with a good understanding of linear algebra and real analysis.
(7068 views)
Book cover: Exterior Differential SystemsExterior Differential Systems
by - MSRI
An exterior differential system is a system of equations on a manifold defined by equating to zero a number of exterior differential forms. This book gives a treatment of exterior differential systems. It includes both the theory and applications.
(2014 views)