Logo

Differential Geometry Of Three Dimensions

Large book cover: Differential Geometry Of Three Dimensions

Differential Geometry Of Three Dimensions
by

Publisher: Cambridge University Press
ISBN/ASIN: 1295658879
Number of pages: 281

Description:
The more elementary parts of the subject are discussed in Chapters I-XI. The remainder of the book is devoted to differential invariants for a surface and their applications. By the use of vector methods the presentation of the subject is both simplified and condensed, and students are encouraged to reason geometrically rather than analytically.

Home page url

Download or read it online for free here:
Download link
(multiple formats)

Similar books

Book cover: Notes on Differential GeometryNotes on Differential Geometry
by - Van Nostrand
A concise introduction to differential geometry. The ten chapters of Hicks' book contain most of the mathematics that has become the standard background for not only differential geometry, but also much of modern theoretical physics and cosmology.
(15245 views)
Book cover: Topics in Differential GeometryTopics in Differential Geometry
by - American Mathematical Society
Fundamentals of differential geometry: manifolds, flows, Lie groups and their actions, invariant theory, differential forms and de Rham cohomology, bundles and connections, Riemann manifolds, isometric actions, and symplectic and Poisson geometry.
(11832 views)
Book cover: A Course Of Differential GeometryA Course Of Differential Geometry
by - Clarendon Press
Contents: Tensor theory; The ground form when n=2; Geodesics in two-way space; Two-way space as a locus in Euclidean space; Deformation of a surface and congruences; Curves in Euclidean space and on a surface; The ruled surface; Minimal surface; etc.
(7168 views)
Book cover: Differential Geometry Course NotesDifferential Geometry Course Notes
by - University of Oregon
These are differential geometry course notes. From the table of contents: Preface; Curves; Surfaces; Extrinsic Theory; The Covariant Derivative; The Theorema Egregium; The Gauss-Bonnet Theorem; Riemann's Counting Argument.
(12158 views)