Author: Dirk Jan StruikPublisher:
ISBN:
Category :
Languages : es
Pages : 272
Book Description
Geometria diferencial clasica
Author: Dirk Jan StruikGeometría diferencial clásica
Author: Dirk Jan StruikPublisher:
ISBN:
Category : Geometry, Differential
Languages : es
Pages : 272
Book Description
Geometría diferencial clásica
Author: Dirk Jan StruikPublisher:
ISBN:
Category : Geometry, Differential
Languages : es
Pages : 256
Book Description
Curves and Surfaces
Author: Sebastián MontielPublisher: American Mathematical Soc.
ISBN: 0821847635
Category : Mathematics
Languages : en
Pages : 395
Book Description
Offers a focused point of view on the differential geometry of curves and surfaces. This monograph treats the Gauss - Bonnet theorem and discusses the Euler characteristic. It also covers Alexandrov's theorem on embedded compact surfaces in R3 with constant mean curvature.
Revista de la Unión Matemática Argentina
Author: Unión Matemática ArgentinaPublisher:
ISBN:
Category : Mathematics
Languages : en
Pages : 800
Book Description
Bulletin of the American Mathematical Society
Author: Revista Colombiana de Matemáticas
Author: Teoría clásica de campos
Author: Lev Davidovich LandauPublisher:
ISBN:
Category : Electromagnetic theory
Languages : es
Pages : 502
Book Description
Note Di Matematica
Author: Differential Forms and Applications
Author: Manfredo P. Do CarmoPublisher: Springer Science & Business Media
ISBN: 3642579515
Category : Mathematics
Languages : en
Pages : 124
Book Description
An application of differential forms for the study of some local and global aspects of the differential geometry of surfaces. Differential forms are introduced in a simple way that will make them attractive to "users" of mathematics. A brief and elementary introduction to differentiable manifolds is given so that the main theorem, namely Stokes' theorem, can be presented in its natural setting. The applications consist in developing the method of moving frames expounded by E. Cartan to study the local differential geometry of immersed surfaces in R3 as well as the intrinsic geometry of surfaces. This is then collated in the last chapter to present Chern's proof of the Gauss-Bonnet theorem for compact surfaces.