<--- Back to Details
First PageDocument Content
Linear algebra / Vector calculus / Geometric algebra / Abstract algebra / Bivector / Exterior algebra / Algebraic structure / Blade / Projective space / Algebra / Mathematics / Projective geometry
Date: 2007-06-07 00:36:02
Linear algebra
Vector calculus
Geometric algebra
Abstract algebra
Bivector
Exterior algebra
Algebraic structure
Blade
Projective space
Algebra
Mathematics
Projective geometry

Add to Reading List

Source URL: geocalc.clas.asu.edu

Download Document from Source Website

File Size: 138,87 KB

Share Document on Facebook

Similar Documents

Algebra / Abstract algebra / Geometry / Algebraic geometry / Projective geometry / Complex manifolds / Algebraic varieties / Vector bundles / Hodge theory / Cohomology / Fano variety / Projective space

Characterizations of the complex projective space Cohomological tori Fake projective spaces and fake tori Olivier DEBARRE ´

DocID: 1xVx2 - View Document

Algebra / Abstract algebra / Geometry / Projective geometry / Algebraic surfaces / Polynomials / Quadratic forms / Algebraic geometry / Quadric / Projective variety / Discriminant / Sextic equation

QUADRATIC LINE COMPLEXES OLIVIER DEBARRE Abstract. In this talk, a quadratic line complex is the intersection, in its Pl¨ ucker embedding, of the Grassmannian of lines in an 4-dimensional projective space with a quadric

DocID: 1xUQZ - View Document

Geometry / Abstract algebra / Algebra / Algebraic geometry / Projective geometry / Algebraic varieties / Birational geometry / Vector bundles / Projective variety / Grassmannian / Divisor / Smooth scheme

On the geometry of hypersurfaces of low degrees in the projective space ——————– ¨ Lecture notes for the CIMPA/TUBTAK/GSU Summer

DocID: 1xTh3 - View Document

Quantum error correcting codes Quantum codes from real projective spaces Homological quantum error correcting codes and real projective space

DocID: 1v1Zs - View Document

A TIGHT POLYHEDRAL IMMERSION IN THREE-SPACE OF THE REAL PROJECTIVE PLANE WITH ONE HANDLE Davide P. Cervone In 1960, Nicolaas Kuiper showed that every surface can be tightly immersed in three-space except for the real pro

DocID: 1tMjL - View Document