QUATERNION ALGEBRAS KEITH CONRAD 1. Introduction A complex number is a sum a+bi with a, b ∈ R and i2 = −1. Addition and multiplication are given by the rules

Source URL: www.math.uconn.edu

Ray Tracing Quaternion Julia Sets on the GPU∗ Keenan Crane University of Illinois at Urbana-Champaign November 7, 2005 Figure 1: Quaternion Julia sets ray traced in less than a second on a pair of GeForce 7800 GTX gra

Source URL: www.cs.cmu.edu

GENERALIZED QUATERNIONS KEITH CONRAD 1. introduction The quaternion group Q8 is one of the two non-abelian groups of size 8 (up to isomorphism). The other one, D4 , can be constructed as a semi-direct product: D4 ∼

Source URL: www.math.uconn.edu

Submitted exclusively to the London Mathematical Society doi:On the quaternion `-isogeny path problem David Kohel, Kristin Lauter, Christophe Petit, Jean-Pierre Tignol Abstract

Source URL: iml.univ-mrs.fr

Submitted exclusively to the London Mathematical Society doi:On the quaternion `-isogeny path problem David Kohel, Kristin Lauter, Christophe Petit, Jean-Pierre Tignol Abstract

Source URL: david.kohel.perso.luminy.univ-amu.fr

Rapid calculation of RMSDs using a quaternion-based characteristic polynomial

Source URL: journals.iucr.org

263 Documenta Math. CM Points and Quaternion Algebras C. Cornut and V. Vatsal

Source URL: www.math.uiuc.edu

201 Documenta Math. Quadratic Quaternion Forms, Involutions and Triality

Source URL: documenta.sagemath.org

• Algebra
• Mathematics
• Linear algebra
• Quadratic forms
• Clifford algebra
• Bilinear form
• Witt group
• Mutation
• Sesquilinear form
• Trace
• Quaternion
• -quadratic form

BRANDT MODULES David R. Kohel BRANDT MODULES §1 Introduction . . . . . . . . . .

Source URL: echidna.maths.usyd.edu.au

• Algebra
• Abstract algebra
• Mathematics
• Module theory
• Algebraic structures
• Ring theory
• Homological algebra
• Algebras
• Module
• Quaternion algebra
• Quaternion
• Ring