Logo

A Modern Course on Curves and Surfaces

Small book cover: A Modern Course on Curves and Surfaces

A Modern Course on Curves and Surfaces
by

Publisher: virtualmathmuseum.org
Number of pages: 163

Description:
Contents: What is Geometry; Geometry of Inner-Product Spaces; Linear Maps and the Euclidean Group; Adjoints of Linear Maps and the Spectral Theorem; Differential Calculus on Inner-Product Spaces; Normed Spaces and Integration; Ordinary Differential Equations (ODE); Linear ODE and Numerical Methods; The Theorem of Frobenius; Differenttable Parametric Curves; Curves in 3-Space; The Fundamental Forms of a Surface; The Fundamental Theorem of Surface Theory.

Home page url

Download or read it online for free here:
Download link
(650KB, PDF)

Similar books

Book cover: Researches on Curves of the Second OrderResearches on Curves of the Second Order
by - Project Gutenberg
Researches on curves of the second order are given in this book, also on cones and spherical conics treated analytically, in which the tangencies of Apollonius are investigated, and general geometrical constructions deduced from analysis.
(7377 views)
Book cover: Geometry Formulas and FactsGeometry Formulas and Facts
by - CRC Press
Contents: Coordinate Systems in the Plane; Plane Symmetries or Isometries; Lines; Polygons; Circles; Conics; Special Plane Curves; Coordinate Systems in Space; Space Symmetries or Isometries; Directions, Planes and Lines; Polyhedra; Spheres; etc.
(9832 views)
Book cover: Virtual Polyhedra: The Encyclopedia of PolyhedraVirtual Polyhedra: The Encyclopedia of Polyhedra
by
Polyhedra have an enormous aesthetic appeal and the subject is fun and easy. This is a collection of thousands of virtual reality polyhedra for you to explore. There are hundreds here which have never been illustrated in any previous publication.
(11401 views)
Book cover: The Foundations of GeometryThe Foundations of Geometry
by - Project Gutenberg
Axioms were uncovered in Euclid's geometry. These discoveries were organized into a more rigorous axiomatic system by David Hilbert in his Grundlagen der Geometrie (1899) which contained his definitive set of axioms for Euclidean geometry.
(13315 views)