The purpose of this book is to bridge the gap between differential geometry of Euclidean space of three dimensions and the more advanced work on differential geometry of generalised space. The subject is treated with the aid of the Tensor Calculus, which is associated with the names of Ricci and Levi-Civita; and the book provides an introduction both to this calculus and to Riemannian geometry. The geometry of subspaces has been considerably simplified by use of the generalized covariant differentiation introduced by Mayer in 1930, and successfully applied by other mathematicians.
Read More
Specifications
Book Details
Imprint
Cambridge University Press
Dimensions
Width
12 mm
Height
216 mm
Length
140 mm
Weight
270 gr
Have doubts regarding this product?
Safe and Secure Payments.Easy returns.100% Authentic products.