<--- Back to Details
First PageDocument Content
Cross-ratio / Projective space / Projective differential geometry / Differential geometry / Differential invariant / Differentiable manifold / Space / Invariant theory / Conic section / Geometry / Projective geometry / Schwarzian derivative
Date: 2004-08-06 13:48:13
Cross-ratio
Projective space
Projective differential geometry
Differential geometry
Differential invariant
Differentiable manifold
Space
Invariant theory
Conic section
Geometry
Projective geometry
Schwarzian derivative

Add to Reading List

Source URL: www.math.psu.edu

Download Document from Source Website

File Size: 1,36 MB

Share Document on Facebook

Similar Documents

1 CHAPTER 2 CONIC SECTIONS 2.1 Introduction A particle moving under the influence of an inverse square force moves in an orbit that is a conic section; that is to say an ellipse, a parabola or a hyperbola. We shall prove

DocID: 1tRzJ - View Document

REVIEW OF CONIC SECTIONS In this section we give geometric definitions of parabolas, ellipses, and hyperbolas and derive their standard equations. They are called conic sections, or conics, because they result from inter

DocID: 1tLba - View Document

Geometry / Algebraic geometry / Space / Standardized tests / Curves / Parabolas / Conic section

TECHNICAL GRAPHICS SUBJECT 7049 PAPER 1 GENERAL COMMENTS There was a notable increase in the number of candidates who sat for the Graphic Communication and Geometrical Drawing paper as compared to the previous year.

DocID: 1rsTD - View Document

Geometry / Mathematics / Diagrams / Space / Computational geometry / Discrete geometry / Voronoi diagram / Graph / Delaunay triangulation / Conic section / Polyhedron / Mathematical diagram

c 2003 Society for Industrial and Applied Mathematics  SIAM J. COMPUT. Vol. 32, No. 3, pp. 616–642

DocID: 1qq1H - View Document

Geometry / Algebraic curves / Space / Analytic number theory / Analytic geometry / Elliptic curve / Group theory / Differential geometry of surfaces / Hyperelliptic curve / Quadric / Conic section

927 Documenta Math. A Combinatorial Interpretation for Schreyer’s Tetragonal Invariants

DocID: 1qdyj - View Document