Topics in differential geometry.

Based on lectures given in the spring of 1949; a few of the latest results of work done since that time have been included.

Lectures on classical differential geometry.

Bibliography: p. vii-viii.

Projective differential geometry of curves and ruled surfaces,

Available on demand as hard copy or computer file from Cornell University Library.

Concepts from tensor analysis and differential geometry.

Mode of access: Internet.

Introduction to differential geometry : [notes for Math. 140, Dept. of Mathematics, University of Chicago /

Caption title.

The elementary differential geometry of plane curves,

Mode of access: Internet.

[Lecture notes]

Notes from lectures at the New York Institute for mathematics and mechanics?

Submanifolds of dimension n-1 in [epsilon]n̳ with normals satisfying a Lipschitz condition.

"Paper written under Contract Nonr. 58304."

Lehrbuch der höhern Geometrie, in analytischer Darstellung.

Mode of access: Internet.

Traité d'analyse /

t. 1. Intégrales simples et multiples. Lʼéquation de Laplace et ses applications. Développments in séries. Applications géométriques du calcul infinitésimal.

Singular solutions at boundary intersections in two dimensional quasi-linear homogeneous partial differential equations /

Includes bibliographical references (20).

Calculus, with analytic geometry.

Includes index.

Analyse infinitésimale des courbes dans l'espace,

Available on demand as hard copy or computer file from Cornell University Library.

The differential and integral calculus : containing differentiation, integration, development, series, differential equations, differences, summation, equations of differences, calculus of variations, definite integrals,--with applications to algebra, plane geometry, solid geometry, and mechanics. Also, Elementary illustrations of the differential and integral calculus /

First issued in 25 parts, July 15, 1836, to June 1, 1842.

A treatise on infinitesimal calculus, containing differential and integral calculus, calculus of variations, applications to algebra and geometry, and analytical mechanics.

Vol. 3 and 4 form the author's Treatise on analytical mechanics.