**Differential Geometry Of Three Dimensions**

by C.E. Weatherburn

**Publisher**: Cambridge University Press 1955**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.

Download or read it online for free here:

**Download link**

(multiple formats)

## Similar books

**Differential Geometry: Lecture Notes**

by

**Dmitri Zaitsev**-

**Trinity College Dublin**

From the table of contents: Chapter 1. Introduction to Smooth Manifolds; Chapter 2. Basic results from Differential Topology; Chapter 3. Tangent spaces and tensor calculus; Tensors and differential forms; Chapter 4. Riemannian geometry.

(

**7125**views)

**Differential Geometry Course Notes**

by

**Richard Koch**-

**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.

(

**7147**views)

**Differential Geometry in Physics**

by

**Gabriel Lugo**-

**University of North Carolina at Wilmington**

These notes were developed as a supplement to a course on Differential Geometry at the advanced undergraduate level, which the author has taught. This texts has an early introduction to differential forms and their applications to Physics.

(

**12961**views)

**Tensor Analysis**

by

**Edward Nelson**-

**Princeton Univ Pr**

The lecture notes for the first part of a one-term course on differential geometry given at Princeton in the spring of 1967. They are an expository account of the formal algebraic aspects of tensor analysis using both modern and classical notations.

(

**13421**views)